PIGEON RIVER COUNTRY MGT UNIT Stand Level Information Compartment: 37 Entry Year: 2008
|
|
|
- Claud Patrick
- 5 years ago
- Views:
Transcription
1 oy- kg Lvl vg. 1 6 W p (upl) mu Y o hul 0 Iflu zo MLL TN NORT OF RWOO LKE R. W PROLY PRT OF TN 2 T ONE POINT UNTIL TN 2 W CUT. TI TN W OVIOULY LEFT FOR TRVEL / VIUL PURPOE. 2 R pi wo g N y M p (upl) immu N y PPROXIMTELY 30 Q. FT. OF OK, PINE N RWOO WERE LEFT OME POCKET OF REIUL RWOO N OK, GOO MT ROUCER. OME NICE MTURE EEC. PEN ENTERING POLE TGE, UT COUL ENEFIT FROM WITING ONE MORRE CUTTING PERIO. 4 M 9 W oh hwoo immu N y 0 5 W 4 G whi pi immu N o hul FEW WIELY CTTERE OK WERE LEFT FTER RVET OL CLERCUT WIT ONLY OPEN GROWN WITE PINE N RWOO P. 6 M 9 M oh hwoo immu Y lio wihi 0-9 y WEN CUTTING OK IN TI TN MKE T LET 60 FOOT OLE ROUN TE TUMP. MIXE N RWOO N OME OK WOUL E EXPECTE TO REGENERTE IN REGEN OLE. 7 O 9 M ok immu Y y 0 ly m fo g/iz l iviy 1996 CRETE REGEN OLE. PLNT CORN IF IT OE NOT REGENERTE NTURLLY TN W ELECTIVELY CUT IN M 9 M oh hwoo uvg N y 0 9 M5 W oh hwoo low quliy N y EMI OPEN RWOO ETWEEN OPENING. 10 M 6 M oh hwoo immu N y 0 TN W ELECTIVELY TINNE IN TE FLL OF 2000 Y CREW OF N FELLER WIT N IRON MULE FORWRER. OME LENER WERE LEFT LONG TE COUNTY RO. 11 M 6 M oh hwoo immu Y hiig wihi 0-9 y 3 TI TN W "CRETE" WEN LYING OUT TE RVET OF TN #6 N #9 JCENT. TI RE W ONCE PRT OF TN #9 UT WEN PUTTING IN MY LE LINE I W OMETING WIC ME ME EXCLUE TI FROM TE LE RE. WILL NEE TO LOOK T TI TN IN ETIL NEXT TIME ROUN. FOR NOW I JUT UE TE ME T FOR TN # M 9 M oh hwoo uvg Y lio wihi 0-9 y WEN CUTTING OK MKE 60 FOOT OLE ROUN TE TUMP. EE TN 6 REGEN NOTE Pg 1 of 7 06/16/2006
2 oy- kg Lvl vg F p (upl) immu N y TN I MOVING INTO NICE POLE TN F p (upl) immu N y TN I MOVING INTO NICE POLE TN. 15 M 9 M oh hwoo uvg Y lio wihi 0-9 y MIXE RWOO WOUL E EXPECTE TO REGENERTE IN RREGEN OLE 16 W 9 M whi pi low quliy N o hul 0 17 M 9 M oh hwoo uvg N y 0 18 W 9 W whi pi immu N o hul 0 19 W 8 W whi pi low quliy N o hul TN OG EGE CRCTERITIC 20 3 G p (upl) immu N y 0 21 W 9 F whi pi mu N y G p (upl) immu N y 0 23 Q 6 F mix wmp oif mu Y o hul 0 y 24 T 3 L mk immu N o hul 0 25 L 0 L lowl buh ook N o hul F p (upl) immu N y YOU GO OUT IN TE TN IT TURN INTO Q2 TYPE WIT W1 N R1. Th oh p wih h p h hvy fi uoy. Pg 2 of 7 06/16/2006
3 oy- kg Lvl vg. 27 W 9 F whi pi immu N o hul 0 28 R 9 W pi immu Y y 0 ly m fo g/iz l iviy 1996TIN IN CONJUNCTION WIT WORK TO E ONE IN TN #36 TO TE OUT TN W TINNE IN bog ook N o hul bog ook N o hul 0 31 W 5 W whi pi low quliy N o hul 0 32 W 2 G whi pi immu N o hul OUT N CRE OR TWO OF L TYPE IN TE MILE OF TE TN. 33 Z 0 Z w ook N o hul 0 RWOO LKE. 34 W 9 W whi pi immu N o hul W p (upl) immu N y 0 36 J 3 J jk pi immu N y REMOVE OVERTORY FROM TE EVELOPING JCK PINE EELING TN. 12/01/2003 YER OF ORGIN I ETIMTE TN GOE FROOM J3 TO J1 TO U 37 W 9 W whi pi wo g N y TN EVY UNERTORY OF WITE PINE WIT FIR N PRUCE MORE OMINT CLOER TO TE WMP EGE. 38 W 3 M whi pi immu N y TN CTTERE REIUL OK TN VRIE FROM W3 TO W2 WIT OME RE PINE N OK REGEN TOO. TERE I LO OME U TYPE MIXE IN. 39 R 8 W pi wo g Y movl wihi 0-9 y TE UNERTORY IN TI TN VRIE FROM W3 TO 1 W2 U UNERTORY I. I OUT 3 INCE Pg 3 of 7 06/16/2006
4 oy- kg Lvl vg. 40 Q 3 W mix wmp oif immu N 80+ y MLL TN ETWEEN 23 N 41 ON TE EGE OF TE Q TYPE. I N GE RE ETIMTE 41 R 9 W pi immu Y hlwoo wihi 0-9 y MKE EVY ELTERWOO CUT O GROUP ELECTION MIXE PINE WIT OME RE MPLE N PEN WELL OME OK WOUL E TE EXPECTE RENERTION IN TE REGEN OLE ME IN TI TN. 42 J jk pi immu N y RE URNE IN J p (upl) immu N y RE URNE IN J 5 W jk pi mu Y y 0 Rio of fo gio pupo (i. hlwoo) 2006 TI TN OUL FETURE TE UNERTORY WIC I TICK W3. 45 O 6 W ok immu Y o hul 0 ly m fo g/iz l iviy 2006 RIN WOUL LIKE TO LEVE TI TN UNCUT FOR IVERITY 46 R 9 W pi immu Y hlwoopp wihi 0-9 y TE NORT EN OF TE TN COUPLE OF CRE OF NICE JCK PINE WIC W TN 52. LEVE PEN TNING. TERE OME POCKET OF VNCE PEN N PINE REPRO IN TE TN. MKE REGEN OLE. EE REGEN NOTE FROM TN W 4 W whi pi wo g N y FETURE TE UNERTORY IN TI TN. VRIE FROM W3 TO W1 U J1 R J p (upl) immu N y CTTERE JCK PINE WERE LEFT FOR EE TREE. ONLY TEN Q. FT TI TN MIXTURE OF JCK PINE N PEN REPROUCTION TRU OUT. 49 J 2 U jk pi immu N y JCK PINE I TKING OVER TI NONE WELL ITE VRIE FROM J3 TO J2 TO WEET FERN 50 J 4 J jk pi immu N y TI TN I JUT MOVING INTO TE POLE TGE. 51 J 1 G jk pi i po of N y gio T I N NONE WELL ITE TT RIN JUT PLNTE VRIETY OF PLING ON WIT TREE PE. LOOK GOO OPE IT WORK GRET IE. I I N ETIMTE Pg 4 of 7 06/16/2006
5 oy- kg Lvl vg. 52 W 9 W whi pi immu N y J p (upl) immu N y RE URNE IN J 1 G jk pi i po of N y gio T I N NONE WELL ITE TT RIN JUT PLNTE VRIETY OF PLING ON WIT TREE PE. LOOK GOO OPE IT WORK GRET IE. I I N ETIMTE 55 W 8 W whi pi wo g N y NICE UNERTORY OF WITE PINE 56 W 9 W whi pi immu Y hiig wihi 0-9 y LEVE LL PEN 57 R 9 W pi immu Y y 0 ly m fo g/iz l iviy i vlu/viul vlu 58 W 5 W whi pi wo g N y 0 59 W 4 W whi pi immu N o hul M p (upl) immu N y 0 61 M 6 M oh hwoo immu N y 0 62 W 1 U whi pi p N o hul TI TN OME UY WITE PINE T ET N LOT OF U 63 O 4 U ok immu N y M TN I MOVING FROM PLING TO POLE TN. OK N MPLE LMOT LL TUMP POUT. TERE I OME WITE IN TE UNERTORY 64 O 9 W ok immu N y 0 Pg 5 of 7 06/16/2006
6 oy- kg Lvl vg. 65 M 3 W oh hwoo immu N y CTTERE REIUL OK TROUGOUT TE TN LE TN 10 OF OK WLOG. TI TN COUL E CLLE W3 IN PLCE N M3 IN PLCE. 66 W 6 W whi pi immu N o hul 0 67 R 7 W pi wo g Y o hul 0 Rio of fo gio pupo (i. hlwoo) 2006 TE UNERTORY VRIE TOUGTOUT TE TN FROM J3 TO W1 U. 68 Q 6 L mix wmp oif immu Y o hul 0 C o mlok uig i 69 O 9 W ok immu N y G p (upl) immu N y OME CTTERE RE PINE PULP TROUGOUT TE TN TE ETERN PRT OF TI TN I MUC ETTER TN TE WETERN PRT. TE WETERN PRT I MORE 1, TO 2 J1 U 71 R 8 W pi immu Y y 0 Rio of fo gio pupo (i. hlwoo) 72 R 8 W pi immu Y o hul 0 Rio of fo gio pupo (i. hlwoo) 73 O 4 M ok immu N y TERRE RE LOT OF OK PROUT FROM TUMP N FEW INGLE. 74 W 9 M whi pi immu N o hul 0 75 M 9 M oh hwoo immu Y lio wihi 0-9 y 3 TN W TINNE IN MIXE NORTERN RWOO REGEN WOUL E TE EXPECTE REGEN IN REGEN OLE IN TI TN. 76 O 8 M ok wo g Y o hul 0 Oh pil willif hbi oiio (. I omm) 2006 QUITE IT OF U IN TE TN UNERTORY. RETIN TI TN FOR MT PROUCTION FOR WILLIFE. 77 R 9 W pi immu Y hlwoopp wihi 0-9 y LOT OF WITC ZEL IN TE TN. O GROUP ELECTION. EE REGEN NOTE FROM TN 41 Pg 6 of 7 06/16/2006
7 oy- kg Lvl vg. 78 R 9 W whi pi immu Y hiig wihi 0-9 y G 0 G g ook N o hul NTURL OPENING --POPULR CMPING POT. RECLOE TE RO GOING WET OUT OF TI TN. 401 G 0 G g ook N o hul MNGE WILLIFE OPENING. 402 G 0 G g ook N o hul MNGE WILLIFE OPENING. 403 G 0 G g ook N o hul MLL OPENING 404 G 0 G g ook N o hul OPENING LONG RWOO LKE RO 405 G 0 G g ook N wihi 0-9 y 0 plig 2006 OL OIL WELL ITE. WIL LIFE WILL RETORE TI ITE IN TE FUTURE 406 G 0 G g ook N o hul NRROW OPENING ETWEEN OL OIL WELL ITE 407 G 0 G g ook N wihi 0-9 y 0 plig 2006 OL OIL WELL ITE. WILLIFE WOUL LIKE TO RETORE TI ITE T OME TIME IN TE FUTURE. 408 G 0 G g ook N o hul 0 WILLIFE PLNTE RU ERE IN TE PRING OF G 0 G g ook N wihi 0-9 y 0 opig mi MNGE WILLIFE OPENING. 410 G 0 G g ook N wihi 0-9 y 0 opig mi MNGE WILLIFE OPENING. 411 G 0 G g ook N wihi 0-9 y 0 plig Tol OL OIL WELL ITE GR WEETFERN N POTTE KNPWEE. WILLIFE WOUL LIKE TO RETORE TI OL P T OME TIME IN TE FUTURE Pg 7 of 7 06/16/2006
STUNTED TREES AND US 23 FRONTAGE.UNDERSTORY ALSO INCLUDES RED PINE, JACK PINE, AND U
kg vg. To. 1 4 F 1 60 91 6 40 30 p (upl) low quliy Y o hul 0 TUNTE TREE N U 23 FRONTGE.UNERTORY LO INCLUE RE PINE, JCK PINE, N U 4 F 6 F 1 41 79 8 70 46 pu-fi (upliluig mu Y o hul 0 upl blk pu) POOR CCE.OME
Silv. Criteria Met? Condition
TLNT FORET MGT UNIT Ifomio Compm: 154 Ey Y: 2010 iz y oy- kg g vg. To. i * "Compm Pk Gloy of Tm" oum lik o wb i Cii Tm. Pioiy Culul 1 C 6 L 1 56 99 6 110 28 OL EC RIGE, MOT CER I MLL N GOO CONITION. TEFT
Silv. Criteria Met? Condition
GWINN FORET MGT UNIT Ifomio Compm: 254 Ey Y: 29 iz y oy- kg g vg. To. i 1 5 M 3 24 47 7 4 55 p (upl) immu N 1-19 y Poo quliy off i p. Wi gig okig. 2 R 6 M 1 3 42 8 13 57 pi immu N 1-19 y Plio h om mio
NEWBERRY FOREST MGT UNIT Stand Level Information Compartment: 10 Entry Year: 2001
iz oy- kg vg. To. 1 M 6 M 10 11 100 60 oh hwoo uvg N o hul 0 Mix bg. woo, moly low quliy. Coif ompo houghou - WP/hmlok/pu/blm/. vy o whi pi o h ouh fig of. iffiul o. Th o hi i o PVT l wh h g o wll big
Silv. Criteria Met? Condition
NEWERRY FORET MGT UNIT Ifomio Compm: 106 Ey Y: 2001 iz oy- kg g vg. To. i 1 Q 6 Q 2 48 115 9 100 35 mix wmp mu Y o hul 0 j low i Ro (ou o ply vilbl) h o h ouhw wih 10' f. Culy o o hough PVT popy o hi.
SHINGLETON FOREST MGT UNIT Stand Level Information Compartment: 186 Entry Year: 2011
INGLETON FORET MGT UNIT Ifomio Compm: 186 Ey Y: 211 iz y U oy- kg g vg. To. i Tm. Pioiy Culul 1 M 9 M 3 15 13 12 61 oh hwoo ol gowh Y lio wihi -9 y 2 Ry o l u. pbl g ilu ll ommil hwoo pi. Wl : Wi u. Ri
TRAVERSE CITY FOREST MGT UNIT Stand Level Information Compartment: 108 Entry Year: 2010
oy- kg Lvl vg. 1 M 6 M 1 148 79 9 110 50 oh hwoo immu N hiig wihi 0-9 y 2 Wl : i bi by h Klkk ORV Til. Th lu owmobil Til bo h w g of h. ou g pipli plll h il o log h oh g of h. Th i pimily ug Mpl wih om
SHINGLETON FOREST AREA Stand Level Information Compartment: 44 Entry Year: 2009
iz y U oy- kg g vg. To. i Ix Mg * "Compm Pk Gloy of Tm" oum lik o wb i fo fuh ipio o fiiio. Coiio ilv. Cii M? Mho Cu Tm. Pio v Pioiy Culul N 1 5 3 13 60 7 50 42 blk pu-wmp ol gowh N 20-29 y (poil o ul)
SAULT STE. MARIE MGT. UNIT Stand Level Information Compartment: 17 Entry Year: 2007
ULT TE. MRIE MGT. UNIT Ifomio Compm: 17 Ey Y: 2007 iz y oy- kg g vg. To. Tm. v Pioiy Culul 1 C6 Q3 6 11 70 32 uvg N o hul 0 Ph of C i 9, i log o h g bu oul b hollow, myb y uig om wh 9 i u. 2 6 3 86 84
GWINN FOREST MGT UNIT Stand Level Information Compartment: 26 Entry Year: 2008
iz y U oy- kg g vg. To. i Ix Mg * "Compm Pk Gloy of Tm" oum lik o wb i fo fuh ipio o fiiio. Coiio ilv. Cii M? Mho Cu Tm. Pio v Pioiy Culul N 1 M 6 M 1 14 8 13 57 oh hwoo uvg Y lio wihi -9 y 2 ul gio om
SHINGLETON FOREST MGT UNIT Stand Level Information Compartment: 194 Entry Year: 2011
iz y U oy- kg g vg. To. i Ix Mg * "Compm Pk Gloy of Tm" oum lik o wb i fo fuh ipio o fiiio. Coiio ilv. Cii M? Mho Cu Tm. Pio v Pioiy Culul N 1 L L 18 lowl buh ol gowh N o hul (poil o ul) om Fm : C - y
nearly impossible to treat due to terrain may need to ground truth. Copied data from stand 6. Easement with cabin.
iz y U oy- kg g vg. To. i Ix Mg * "Compm Pk Gloy of Tm" oum lik o wb i fo fuh ipio o fiiio. Coiio ilv. Cii M? Mho Cu Tm. Pio v Pioiy Culul N 1 C5 Q2 18 132 8 70 30 ol gowh N o hul (poil o ul) 0 2 M9 M1
NEWBERRY FOREST MGT UNIT Stand Level Information Compartment: 31 Entry Year: 2009
iz y U oy- kg g vg. To. i Ix Mg * "Compm Pk Gloy of Tm" oum lik o wb i fo fuh ipio o fiiio. Coiio ilv. Cii M? Mho Cu Tm. Pio v Pioiy Culul N 1 2 G 88 6 1 5 jk pi immu N wihi -9 y plig om Fm : w hv i 21;
Silv. Criteria Met? Condition
iz y U oy- kg g vg. To. i Ix Mg * "Compm Pk Gloy of Tm" oum lik o wb i fo fuh ipio o fiiio. Coiio ilv. Cii M? Mho Cu Tm. Pio v Pioiy Culul N 1 0 0 19 0 0 bog ook N o hul 0 om Fm : T bog wih mk mll. Tg
Silv. Criteria Met? Condition
iz y U oy- kg g vg. To. i Ix Mg * "Compm Pk Gloy of Tm" oum lik o wb i fo fuh ipio o fiiio. Coiio ilv. Cii M? Mho Cu Tm. Pio v Pioiy Culul N 1 J3 J 3 15 7 65 jk pi immu N 4-49 y om Fm : Wl : Th N1/4 o
TRAVERSE CITY FOREST MGT UNIT Stand Level Information Compartment: 230 Entry Year: 2007
TRVERE CITY FORET MGT UNIT Ifomio Compm 230 Ey Y 2007 iz g vg. To. 1 6 M1 4 60 9 70 47 p (upl) low quliy Y o hul 0 L uvy y 1998 kg omm Thi w o up fo l pib u o h f h h uvy li oul o b blih wih y g of uy.
P a g e 5 1 of R e p o r t P B 4 / 0 9
P a g e 5 1 of R e p o r t P B 4 / 0 9 J A R T a l s o c o n c l u d e d t h a t a l t h o u g h t h e i n t e n t o f N e l s o n s r e h a b i l i t a t i o n p l a n i s t o e n h a n c e c o n n e
T h e C S E T I P r o j e c t
T h e P r o j e c t T H E P R O J E C T T A B L E O F C O N T E N T S A r t i c l e P a g e C o m p r e h e n s i v e A s s es s m e n t o f t h e U F O / E T I P h e n o m e n o n M a y 1 9 9 1 1 E T
Mixed Upland Lowland Aspen, Spruce/Fir High Density Mixed Northern Maple, Beech,
Rge Commes: Pge 1 of 4 1 4319 - Mixe Upl Fores 11.5 113 Mixe s wih vrible species. 4 6117 - Lowl 8.8 1 5 4134 - Aspe, Spruce/Fir 1.4 15 Cu i 1993 o Ol Hericks Birch II. Mos of he s is i comp 166 s 3. 6
OH BOY! Story. N a r r a t iv e a n d o bj e c t s th ea t e r Fo r a l l a g e s, fr o m th e a ge of 9
OH BOY! O h Boy!, was or igin a lly cr eat ed in F r en ch an d was a m a jor s u cc ess on t h e Fr en ch st a ge f or young au di enc es. It h a s b een s een by ap pr ox i ma t ely 175,000 sp ect at
Lesson Ten. What role does energy play in chemical reactions? Grade 8. Science. 90 minutes ENGLISH LANGUAGE ARTS
Lesson Ten What role does energy play in chemical reactions? Science Asking Questions, Developing Models, Investigating, Analyzing Data and Obtaining, Evaluating, and Communicating Information ENGLISH
176 5 t h Fl oo r. 337 P o ly me r Ma te ri al s
A g la di ou s F. L. 462 E l ec tr on ic D ev el op me nt A i ng er A.W.S. 371 C. A. M. A l ex an de r 236 A d mi ni st ra ti on R. H. (M rs ) A n dr ew s P. V. 326 O p ti ca l Tr an sm is si on A p ps
Section P.1 Notes Page 1 Section P.1 Precalculus and Trigonometry Review
Secion P Noe Pge Secion P Preclculu nd Trigonomer Review ALGEBRA AND PRECALCULUS Eponen Lw: Emple: 8 Emple: Emple: Emple: b b Emple: 9 EXAMPLE: Simplif: nd wrie wi poiive eponen Fir I will flip e frcion
Logarithms and Exponential Functions. Gerda de Vries & John S. Macnab. match as necessary, or to work these results into other lessons.
Logritms nd Eponentil Functions Gerd de Vries & Jon S. Mcn It is epected tt students re lred fmilir wit tis mteril. We include it ere for completeness. Te tree lessons given ere re ver sort. Te tecer is
NORTHING 2" INS. COPPER COMM. CABLE 6" D.I. WATER LINE 52 12" D.I. WATER LINE 645, ,162, CURVE DATA US 40 ALT.
OU ' ' ' ' QUY O HO O. UY OHG G O UY O UF O GG HO M H M H O H. O...8. OM Y U -. + O. + OY K HOU O. MH + - H - ' YM F ' ' ' O HGO ' G ' 8.% H- ' U U. - M. c 8'. OY. K HOU O.... OMY & / OGOO Y 8 --> K GG
Function Composition and Chain Rules
Function Composition an Cain Rules James K. Peterson Department of Biological Sciences an Department of Matematical Sciences Clemson University November 2, 2018 Outline Function Composition an Continuity
1 Review: Volumes of Solids (Stewart )
Lecture : Some Bic Appliction of Te Integrl (Stewrt 6.,6.,.,.) ul Krin eview: Volume of Solid (Stewrt 6.-6.) ecll: we d provided two metod for determining te volume of olid of revolution. Te rt w by dic
H STO RY OF TH E SA NT
O RY OF E N G L R R VER ritten for the entennial of th e Foundin g of t lair oun t y on ay 8 82 Y EEL N E JEN K RP O N! R ENJ F ] jun E 3 1 92! Ph in t ed b y h e t l a i r R ep u b l i c a n O 4 1922
A L A BA M A L A W R E V IE W
A L A BA M A L A W R E V IE W Volume 52 Fall 2000 Number 1 B E F O R E D I S A B I L I T Y C I V I L R I G HT S : C I V I L W A R P E N S I O N S A N D TH E P O L I T I C S O F D I S A B I L I T Y I N
. Compute the following limits.
Today: Tangent Lines and te Derivative at a Point Warmup:. Let f(x) =x. Compute te following limits. f( + ) f() (a) lim f( +) f( ) (b) lim. Let g(x) = x. Compute te following limits. g(3 + ) g(3) (a) lim
GP 00 CAGE ASSEMBLY ( ) (DIM.A) EMI SPRING EMI SPRING ( ) ( ) AS SHOWN CONTACT ORGANIZER HOUSING
OPYRIGHT Y TYO ELETRONIS ORPORTION RELESE FOR PULITION LO P LTR ESRIPTION RELESE FOR MSS PROUTION 19N1 TX SH REVISE PER EO10190 19OT1 TX SH REVISE PER EO1001 4E1 TX SH (.94 ) GE SSEMLY EMI SPRING (IM.)
Algebra: Function Tables - One Step
Alger: Funtion Tles - One Step Funtion Tles Nme: Dte: Rememer tt tere is n input nd output on e funtion tle. If you know te funtion eqution, you need to plug in for tt vrile nd figure out wt te oter vrile
Chapter 23. Geometric Optics
Cpter 23 Geometric Optic Ligt Wt i ligt? Wve or prticle? ot Geometric optic: ligt trvel i trigt-lie pt clled ry Ti i true if typicl ditce re muc lrger t te wvelegt Geometric Optic 2 Wt it i out eome ddreed
Ah, gentle Jesu. su! Ah, gen. Ah, gen. su! that. Who. doth. call? that. that. Who. doth. that. call? I a sin - ner that oft doth fall. Mer. oft.
Verses, if not burden, John Lydgte (d.1451) tle su 6 tle tle s ner tht t doth Who Who fll. is is tht tht tht tht Sherynghm Fyrfx Book (c.1500) BM Add MS 5465 doth doth Mer s ner tht t doth fll. 11 Lord
1 The concept of limits (p.217 p.229, p.242 p.249, p.255 p.256) 1.1 Limits Consider the function determined by the formula 3. x since at this point
MA00 Capter 6 Calculus and Basic Linear Algebra I Limits, Continuity and Differentiability Te concept of its (p.7 p.9, p.4 p.49, p.55 p.56). Limits Consider te function determined by te formula f Note
Excerpt from "Calculus" 2013 AoPS Inc.
Excerpt from "Calculus" 03 AoPS Inc. Te term related rates refers to two quantities tat are dependent on eac oter and tat are canging over time. We can use te dependent relationsip between te quantities
Section 2.1 The Definition of the Derivative. We are interested in finding the slope of the tangent line at a specific point.
Popper 6: Review of skills: Find tis difference quotient. f ( x ) f ( x) if f ( x) x Answer coices given in audio on te video. Section.1 Te Definition of te Derivative We are interested in finding te slope
". :'=: "t',.4 :; :::-':7'- --,r. "c:"" --; : I :. \ 1 :;,'I ~,:-._._'.:.:1... ~~ \..,i ... ~.. ~--~ ( L ;...3L-. ' f.':... I. -.1;':'.
= 47 \ \ L 3L f \ / \ L \ \ j \ \ 6! \ j \ / w j / \ \ 4 / N L5 Dm94 O6zq 9 qmn j!!! j 3DLLE N f 3LLE Of ADL!N RALROAD ORAL OR AL AOAON N 5 5 D D 9 94 4 E ROL 2LL RLLAY RL AY 3 ER OLLL 832 876 8 76 L A
A 2 ab bc ca. Surface areas of basic solids Cube of side a. Sphere of radius r. Cuboid. Torus, with a circular cross section of radius r
Sufce e f ic lid Cue f ide R See f diu 6 Cuid c c Elliticl cectin c Cylinde, wit diu nd eigt Tu, wit cicul c ectin f diu R R Futum, ( tuncted ymid) f e eimete, t e eimete nd lnt eigt. nd e te eective e
Lecture XVII. Abstract We introduce the concept of directional derivative of a scalar function and discuss its relation with the gradient operator.
Lecture XVII Abstract We introduce te concept of directional derivative of a scalar function and discuss its relation wit te gradient operator. Directional derivative and gradient Te directional derivative
The distance between City C and City A is just the magnitude of the vector, namely,
Pysics 11 Homework III Solutions C. 3 - Problems 2, 15, 18, 23, 24, 30, 39, 58. Problem 2 So, we fly 200km due west from City A to City B, ten 300km 30 nort of west from City B to City C. (a) We want te
MIL-DTL SERIES 2
o ll oo I--26482 I 2 I--26482 I 2 OI O 34 70 14 4 09 70 14 4 71 l, l o 74 l, u 75 lu, I ou 76 lu, luu, l oz luu, lol l luu, olv u ov lol l l l, v ll z 8, 10, 12, 14,, 18,, 22, o 24 I o lyou I--69 o y o
-Z ONGRE::IONAL ACTION ON FY 1987 SUPPLEMENTAL 1/1
-Z-433 6 --OGRE::OA ATO O FY 987 SUPPEMETA / APPR)PRATO RfQUEST PAY AD PROGRAM(U) DE ARTMET OF DEES AS O' D 9J8,:A:SF ED DEFS! WA-H ODM U 7 / A 25 MRGOPf RESOUTO TEST HART / / AD-A 83 96 (~Go w - %A uj
c. What is the average rate of change of f on the interval [, ]? Answer: d. What is a local minimum value of f? Answer: 5 e. On what interval(s) is f
![c. What is the average rate of change of f on the interval [, ]? Answer: d. What is a local minimum value of f? Answer: 5 e. On what interval(s) is f](/thumbs/87/95703678.jpg "c. What is the average rate of change of f on the interval [, ]? Answer: d. What is a local minimum value of f? Answer: 5 e. On what interval(s) is f")
Essential Skills Chapter f ( x + h) f ( x ). Simplifying the difference quotient Section. h f ( x + h) f ( x ) Example: For f ( x) = 4x 4 x, find and simplify completely. h Answer: 4 8x 4 h. Finding the
M ercy University Hospital D elivering Better Outcomes for the South/South W est H ospital Group April
v vg B Oum u/u W Gu 04-06 04 B KGON m I - 03, () v 0 0 P g - 04 v g u k : g g g 4 u u gu, v u k/k g g xuv m m mgm 0 0-04 P g v u m Gu u I g 03 um Gvm gu u ug I u/ O, xuv Gu m W u g g u G g gu m m u I g
1 2 x Solution. The function f x is only defined when x 0, so we will assume that x 0 for the remainder of the solution. f x. f x h f x.
Problem. Let f x x. Using te definition of te derivative prove tat f x x Solution. Te function f x is only defined wen x 0, so we will assume tat x 0 for te remainder of te solution. By te definition of
1. Which one of the following expressions is not equal to all the others? 1 C. 1 D. 25x. 2. Simplify this expression as much as possible.
004 Algebra Pretest answers and scoring Part A. Multiple coice questions. Directions: Circle te letter ( A, B, C, D, or E ) net to te correct answer. points eac, no partial credit. Wic one of te following
1 ode.mcd. Find solution to ODE dy/dx=f(x,y). Instructor: Nam Sun Wang
Fin solution to ODE /=f(). Instructor: Nam Sun Wang oe.mc Backgroun. Wen a sstem canges wit time or wit location, a set of ifferential equations tat contains erivative terms "/" escribe suc a namic sstem.
( ) CAGE ASSEMBLY ( )
THIS RWING IS UNPULISHE. OPYRIGHT 0 Y TYO ELETRONIS ORPORTION RELESE FOR PULITION LL RIGHTS RESERVE. 0 LO IST P LTR ESRIPTION TE WN PV INITIL RELESE MR0 J SH REVISE PER EO00 0PR0 TX SH LIGHT PIPE (.9 )
K E L LY T H O M P S O N
K E L LY T H O M P S O N S E A O LO G Y C R E ATO R, F O U N D E R, A N D PA R T N E R K e l l y T h o m p s o n i s t h e c r e a t o r, f o u n d e r, a n d p a r t n e r o f S e a o l o g y, a n e x
MTH-112 Quiz 1 Name: # :
MTH- Quiz Name: # : Please write our name in te provided space. Simplif our answers. Sow our work.. Determine weter te given relation is a function. Give te domain and range of te relation.. Does te equation
qu: C gc ul c? v gl c, vg m, c B uc, Mc l c l c c 75% v u l ul l c. Pl c l cm lg l m cul mc cmc l (.g., gculul c, lg- l) um l (.g., ml, W Nl Vu). S c
W g H HE 1007 M EENG OF HE BRODE CLUB 1007 mg B Clu l Dc. 12, 2006 Rm Zlg L Uv. C : R m S c: E 23 mm gu. J m Hull, gu E S Hck, gu Jck Mc B G, gu J Slg M u Nvm mg v m v. N EW BUSNESS: B Cu Gl Sl uc m m.
We name Functions f (x) or g(x) etc.
Section 2 1B: Function Notation Bot of te equations y 2x +1 and y 3x 2 are functions. It is common to ave two or more functions in terms of x in te same problem. If I ask you wat is te value for y if x
Function Composition and Chain Rules
Function Composition and s James K. Peterson Department of Biological Sciences and Department of Matematical Sciences Clemson University Marc 8, 2017 Outline 1 Function Composition and Continuity 2 Function
Lab 6 Derivatives and Mutant Bacteria
Lab 6 Derivatives and Mutant Bacteria Date: September 27, 20 Assignment Due Date: October 4, 20 Goal: In tis lab you will furter explore te concept of a derivative using R. You will use your knowledge
*GMT62* *20GMT6201* Mathematics. Unit T6 Paper 2 (With calculator) Higher Tier [GMT62] MONDAY 11 JUNE 3.00 pm 4.15 pm. 1 hour 15 minutes.
![*GMT62* *20GMT6201* Mathematics. Unit T6 Paper 2 (With calculator) Higher Tier [GMT62] MONDAY 11 JUNE 3.00 pm 4.15 pm. 1 hour 15 minutes.](/thumbs/87/96675469.jpg "*GMT62* *20GMT6201* Mathematics. Unit T6 Paper 2 (With calculator) Higher Tier [GMT62] MONDAY 11 JUNE 3.00 pm 4.15 pm. 1 hour 15 minutes.")
entre Numer ndidte Numer Mtemtis Generl ertifite Seondry Edution 0 Unit T6 Pper (Wit lultor) Higer Tier [GMT6] MONDAY JUNE 3.00 pm4.5 pm *GMT6* *GMT6* TIME our 5 minutes. INSTRUTIONS TO ANDIDATES Write
WYSE Academic Challenge 2004 State Finals Mathematics Solution Set
WYSE Academic Callenge 00 State Finals Matematics Solution Set. Answer: c. We ave a sstem of tree equations and tree unknowns. We ave te equations: x + + z 0, x + 6 + 7z 9600, and 7x + + z 90. Wen we solve,
Lesson 6: The Derivative
Lesson 6: Te Derivative Def. A difference quotient for a function as te form f(x + ) f(x) (x + ) x f(x + x) f(x) (x + x) x f(a + ) f(a) (a + ) a Notice tat a difference quotient always as te form of cange
This file is /conf/snippets/setheader.pg you can use it as a model for creating files which introduce each problem set.
Yanimov Almog WeBWorK assignment number Sections 3. 3.2 is ue : 08/3/207 at 03:2pm CDT. Te (* replace wit url for te course ome page *) for te course contains te syllabus, graing policy an oter information.
0.1 Differentiation Rules
0.1 Differentiation Rules From our previous work we ve seen tat it can be quite a task to calculate te erivative of an arbitrary function. Just working wit a secon-orer polynomial tings get pretty complicate
Codewords and Letter Logic Samples
odewords and Letter Logic amples yndicated Puzzles Inc, 2014 odewords Numbers are substituted for letters in the crossword grid. o the right of the grid is the key with two letters solved. ry to complete
A New Estimator Using Auxiliary Information in Stratified Adaptive Cluster Sampling
Ope Jourl of ttitic, 03, 3, 78-8 ttp://d.doi.org/0.436/oj.03.3403 Publied Olie eptember 03 (ttp://www.cirp.org/jourl/oj) New Etimtor Uig uilir Iformtio i trtified dptive Cluter mplig Nippor Cutim *, Moc
(4.2) -Richardson Extrapolation
(.) -Ricardson Extrapolation. Small-O Notation: Recall tat te big-o notation used to define te rate of convergence in Section.: Suppose tat lim G 0 and lim F L. Te function F is said to converge to L as
1.1. Variables in Algebra. What you should learn
1.1 Variables in Algebra Wat you sould learn GOAL 1 Evaluate a variable GOAL 2 Write a variable expression tat models a real-life situation, as in te iking problem in Example 5. Wy you sould learn it To
MATH 122, Final Exam
MATH, Finl Exm Winter Nme: Setion: You must show ll of your work on the exm pper, legily n in etil, to reeive reit. A formul sheet is tthe.. (7 pts eh) Evlute the following integrls. () 3x + x x Solution.
Who is this Great Team? Nickname. Strangest Gift/Friend. Hometown. Best Teacher. Hobby. Travel Destination. 8 G People, Places & Possibilities
Who i thi Gt Tm? Exi Sh th foowing i of infomtion bot of with o tb o tm mt. Yo o not hv to wit n of it own. Yo wi b givn on 5 mint to omih thi tk. Stngt Gift/Fin Niknm Homtown Bt Th Hobb Tv Dtintion Robt
P a g e 3 6 of R e p o r t P B 4 / 0 9
P a g e 3 6 of R e p o r t P B 4 / 0 9 p r o t e c t h um a n h e a l t h a n d p r o p e r t y fr om t h e d a n g e rs i n h e r e n t i n m i n i n g o p e r a t i o n s s u c h a s a q u a r r y. J
Intermediate Math Circles November 5, 2008 Geometry II
1 Univerity of Waterloo Faculty of Matematic Centre for Education in Matematic and Computing Intermediate Mat Circle November 5, 2008 Geometry II Geometry 2-D Figure Two-dimenional ape ave a perimeter
SECTION 2.1 BASIC CALCULUS REVIEW
Tis capter covers just te very basics of wat you will nee moving forwar onto te subsequent capters. Tis is a summary capter, an will not cover te concepts in-ept. If you ve never seen calculus before,
Free GUIDED Walks BLOOMSBURY HOLBORN ST GILES FARRINGDON CLERKENWELL
F UIDD OOUY HOO T I FIDO K OUT U Ti p f i i,. xi p,, i p i - p. @id O f i. i i j i. I f ii. I i ii i i ff i, i ii. T, p f. i., H, i, Fi & @id i -i. -f. OK K FO UI If i, i pi f ff? f xii p i f i. pf p f
Global Existence of Classical Solutions for a Class Nonlinear Parabolic Equations
Global Journal of Science Frontier Researc Matematics and Decision Sciences Volume 12 Issue 8 Version 1.0 Type : Double Blind Peer Reviewed International Researc Journal Publiser: Global Journals Inc.
Pythagorean Theorem and Trigonometry
Ptgoren Teorem nd Trigonometr Te Ptgoren Teorem is nient, well-known, nd importnt. It s lrge numer of different proofs, inluding one disovered merin President Jmes. Grfield. Te we site ttp://www.ut-te-knot.org/ptgors/inde.stml
Math 1241 Calculus Test 1
February 4, 2004 Name Te first nine problems count 6 points eac and te final seven count as marked. Tere are 120 points available on tis test. Multiple coice section. Circle te correct coice(s). You do
333 Ravenswood Avenue
O AL i D wy Bl o S kw y y ph Rwoo S ho P ol D b y D Pk n i l Co Sn lo Aipo u i R D Wil low R h R M R O g n Ex py i A G z S S Mi lf O H n n iv Po D R A P g M ill y xpw CA Licn No 01856608 Ex p wy R 203
A: Derivatives of Circular Functions. ( x) The central angle measures one radian. Arc Length of r
4: Derivatives of Circular Functions an Relate Rates Before we begin, remember tat we will (almost) always work in raians. Raians on't ivie te circle into parts; tey measure te size of te central angle
h : sh +i F J a n W i m +i F D eh, 1 ; 5 i A cl m i n i sh» si N «q a : 1? ek ser P t r \. e a & im a n alaa p ( M Scanned by CamScanner
m m i s t r * j i ega>x I Bi 5 n ì r s w «s m I L nk r n A F o n n l 5 o 5 i n l D eh 1 ; 5 i A cl m i n i sh» si N «q a : 1? { D v i H R o s c q \ l o o m ( t 9 8 6) im a n alaa p ( M n h k Em l A ma
SECTION 1.10: DIFFERENCE QUOTIENTS LEARNING OBJECTIVES
(Section.0: Difference Quotients).0. SECTION.0: DIFFERENCE QUOTIENTS LEARNING OBJECTIVES Define average rate of cange (and average velocity) algebraically and grapically. Be able to identify, construct,
Higher Derivatives. Differentiable Functions
Calculus 1 Lia Vas Higer Derivatives. Differentiable Functions Te second derivative. Te derivative itself can be considered as a function. Te instantaneous rate of cange of tis function is te second derivative.
Evolution Strategies for Optimizing Rectangular Cartograms
Evolution Strategies for Optimizing Rectangular Cartograms Kevin Buchin 1, Bettina Speckmann 1, and Sander Verdonschot 2 1 TU Eindhoven, 2 Carleton University September 20, 2012 Sander Verdonschot (Carleton
SEE NOTES 3 & rev ecn no dr date L I RPK Eng. Chr. Appr
PROUT NUMER 11XXXX 4.85 SEE NOTES 3 & 1 9.75 OK PTE SO SEPRTEY SEE SHEET 8 1. 1. X 13.4 15.95 9.6 1. 4.9 1.37 opyright FI. 1. 6.7 6 9.5 1.3 IM "" SEE SHEET 9 SME Y14.5 SME Y14.5 TOERNES UNESS OTHERWISE
Electric Potential. Electric Potential Video: Section 1 4. Electric Fields and WORK 9/3/2014. IB Physics SL (Year Two) Wednesday, September 3, 2014
9/3/014 lectric Potentil IB Physics SL (Yer Two) Wenesy, Septemer 3, 014 lectric Potentil Vieo: Section 1 4 lectric Fiels n WORK In orer to rin two like chres ner ech other work must e one. In orer to
Math 102: A Log-jam. f(x+h) f(x) h. = 10 x ( 10 h 1. = 10x+h 10 x h. = 10x 10 h 10 x h. 2. The hyperbolic cosine function is defined by
Mat 102: A Log-jam 1. If f(x) = 10 x, sow tat f(x+) f(x) ( 10 = 10 x ) 1 f(x+) f(x) = 10x+ 10 x = 10x 10 10 x = 10 x ( 10 1 ) 2. Te yperbolic cosine function is defined by cos(x) = ex +e x 2 Te yperbolic
Momentum and Energy Review
Momentum n Energy Review Nme: Dte: 1. A 0.0600-kilogrm ll trveling t 60.0 meters per seon hits onrete wll. Wht spee must 0.0100-kilogrm ullet hve in orer to hit the wll with the sme mgnitue of momentum
Hilbert-Space Integration
Hilbert-Space Integration. Introduction. We often tink of a PDE, like te eat equation u t u xx =, a an evolution equation a itorically wa done for ODE. In te eat equation example two pace derivative are
pancakes. A typical pancake also appears in the sketch above. The pancake at height x (which is the fraction x of the total height of the cone) has
Volumes One can epress volumes of regions in tree dimensions as integrals using te same strateg as we used to epress areas of regions in two dimensions as integrals approimate te region b a union of small,
UNIT #6 EXPONENTS, EXPONENTS, AND MORE EXPONENTS REVIEW QUESTIONS
Answer Key Name: Date: UNIT # EXPONENTS, EXPONENTS, AND MORE EXPONENTS REVIEW QUESTIONS Part I Questions. Te epression 0 can be simpliied to () () 0 0. Wic o te ollowing is equivalent to () () 8 8? 8.
Use precise language and domain-specific vocabulary to inform about or explain the topic. CCSS.ELA-LITERACY.WHST D
Lesson eight What are characteristics of chemical reactions? Science Constructing Explanations, Engaging in Argument and Obtaining, Evaluating, and Communicating Information ENGLISH LANGUAGE ARTS Reading
Two-Dimensional Motion and Vectors
CHAPTER 3 VECTOR quantities: Two-imensional Motion and Vectors Vectors ave magnitude and direction. (x, y) Representations: y (x, y) (r, ) x Oter vectors: velocity, acceleration, momentum, force Vector
MATHEMATICS PAPER & SOLUTION
MATHEMATICS PAPER & SOLUTION Code: SS--Mtemtis Time : Hours M.M. 8 GENERAL INSTRUCTIONS TO THE EXAMINEES:. Cndidte must write first is / er Roll No. on te question pper ompulsorily.. All te questions re
Preface. Here are a couple of warnings to my students who may be here to get a copy of what happened on a day that you missed.
Preface Here are my online notes for my course tat I teac ere at Lamar University. Despite te fact tat tese are my class notes, tey sould be accessible to anyone wanting to learn or needing a refreser
Software Process Models there are many process model s in th e li t e ra t u re, s om e a r e prescriptions and some are descriptions you need to mode
Unit 2 : Software Process O b j ec t i ve This unit introduces software systems engineering through a discussion of software processes and their principal characteristics. In order to achieve the desireable
Beechwood Music Department Staff
Beechwood Music Department Staff MRS SARAH KERSHAW - HEAD OF MUSIC S a ra h K e rs h a w t r a i n e d a t t h e R oy a l We ls h C o l le g e of M u s i c a n d D ra m a w h e re s h e ob t a i n e d
PRACTICE EXAM 2 SOLUTIONS
MASSACHUSETTS INSTITUTE OF TECHNOLOGY Deprtment of Phyic Phyic 8.01x Fll Term 00 PRACTICE EXAM SOLUTIONS Proble: Thi i reltively trihtforwrd Newton Second Lw problem. We et up coordinte ytem which i poitive
I M P O R T A N T S A F E T Y I N S T R U C T I O N S W h e n u s i n g t h i s e l e c t r o n i c d e v i c e, b a s i c p r e c a u t i o n s s h o
I M P O R T A N T S A F E T Y I N S T R U C T I O N S W h e n u s i n g t h i s e l e c t r o n i c d e v i c e, b a s i c p r e c a u t i o n s s h o u l d a l w a y s b e t a k e n, i n c l u d f o l
264m. Raggengill Gilkerscleuch. Abington. 250m. Cottage. Iss. Mast. 246m. TER R AC E 240m OO KE TE H U N TE COLEBROOKE. Over Abington STATION.
I 4 4 I I L KY t lttio F 9 ott v bito 4 4 F L ii 3 lui 1 p F L F I I 9 F L I LK i i tip i 9 6 v bito U l K L 6 ott bito i 5 1 5 9 i oo 8 4 6 otl it o ov b i o 116-3 ott 6 i i ollt u o v bito 4 lo i 6 v
Chapter 9 - Solved Problems
Capter 9 - Solved Problems Solved Problem 9.. Consider an internally stable feedback loop wit S o (s) = s(s + ) s + 4s + Determine weter Lemma 9. or Lemma 9. of te book applies to tis system. Solutions
Some Review Problems for First Midterm Mathematics 1300, Calculus 1
Some Review Problems for First Midterm Matematics 00, Calculus. Consider te trigonometric function f(t) wose grap is sown below. Write down a possible formula for f(t). Tis function appears to be an odd,
Math 312 Lecture Notes Modeling
Mat 3 Lecture Notes Modeling Warren Weckesser Department of Matematics Colgate University 5 7 January 006 Classifying Matematical Models An Example We consider te following scenario. During a storm, a
DETAIL CAGE ASSEMBLY MATERIAL: NICKEL SILVER, 0.25 THICK HEAT SINK MATERIAL: HEAT SINK CLIP MATERIAL: STAINLESS STEEL
THIS RWING IS UNPULISHE. OPYRIGHT 00 RELESE FOR PULITION 00 LO GP LL RIGHTS RESERVE. Y MX ETIL S SLE 0: GE SSEMLY MTERIL: NIKEL SILVER, 0. THIK HET SINK MTERIL: LUUM HET SINK LIP MTERIL: STINLESS STEEL
RGMIA Research Report Collection, Vol. 1, No. 1, SOME OSTROWSKI TYPE INEQUALITIES FOR N-TIME DIFFERENTIA
ttp//sci.vut.edu.u/rgmi/reports.tml SOME OSTROWSKI TYPE INEQUALITIES FOR N-TIME DIFFERENTIABLE MAPPINGS AND APPLICATIONS P. CERONE, S.S. DRAGOMIR AND J. ROUMELIOTIS Astrct. Some generliztions of te Ostrowski