# CLASS XIC ENGLISH PHYSICS

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1 CLASS XIC ENGLISH (1) Make Notes of 3 rd and 4 th chapter from The Canterville Ghost. (2) Write theme of the poem- A Photograph and Voice of the rain with poetic beauty. (3) Write daily one page for your diary describing your every day s experiences. (4) Read and learn all taught lessons in Hornbill and Snapshot for Half Yearly Exams. PHYSICS Q1. A particle starts from the origin at t = 20s with a velocity 5 m/s and move in xy plane and direction of a force that produces a constant acceleration of 3i + 2 j m/s2 what is the Y co-ordinate of the particle at the instant its X coordinate is 84 meters what is the speed of the particle at that time. Q2. A Reckless drunk is playing with a gun in an airplane which is going directly East at 500 km per hour the drunk shoots gun state of at the ceiling of the plane the bullet leave the gun at a speed of 1000 km/h relative to the observer on earth. calculate the angle made by bullet with the vertical. Q3. A Hiker stands on the edge of a cliff 490 meter above the ground and throws a stone horizontally with the initial speed of 15 m/s. Neglecting air resistance find the time taken by the stone to reach the ground and the speed by which it hits the ground given that he is equal to 9.8 meter /sq sec. Q4. Prove that the maximum horizontal speed is 4 times the maximum height attained by the projectile when fired at an inclination so as to have the maximum horizontal range. Q5. A ball is kicked at an angle of 30o (degree) with the vertical of the horizontal component of its velocity is 19.6 meter per second find the maximum height and the horizontal range. Q6. A boy stands at 39.2 meter from the building and throws a ball with just passes through the window 19.6 meter above the ground calculate the velocity of the projection of the ball.

2 Q7. A person sitting in a balloon which is going up with speed 300 meter per second if the height of the balloon is 300 meters from the ground and person dropped a packet to the earth calculate the time taken by the packet to reach at the earth and also calculate the height of the balloon at that time. Q8 Motion of a particle is given by the equation s = 3t3 +70 t2 + 14t + 8 metre. Find the value of acceleration at time t at one second. Q9. A bullet fired into a fixed target loses half of its velocity after penetrating 3 centimeters how much further will it penetrate before coming to rest assuming that it faces constant resistance in motion. Q10. A bus travelling the first one third distance at a speed of 10 kilometre per hour the next one third at 20 km/h and the last one third at 60 km/h calculate the average speed of bus. B Make a working model on transport and communication. C Complete the work on the topic disaster management under National Children Science Congress. D Complete the work on the topic Energy under National Children Science Congress. MATHS 1. Solve both Tests question papers of August & September 2017 in separate sheets and practice for Half Yearly Exams. 2. Revise all the Topics specially TRIGONOMETRY, PERMUTATIONs & COMBINATIONS, BINOMIAL THEOREM & LINEAR INEQUALITIES. 3. Solve the following Sample Paper For Half Yearly Exam. 1. Write the value of sin( ) Find the valueof i. 3. If n C 2 - n C 1 = 44, then find n. Section:A

3 4. Find the slope of the line which is perpendicular to the line y=5x+3. Section:B 5. In a survey of 600 students in a school, 150 students were found to be taking tea and 225 taking coffee, 100 were taking both tea and coffee. Find how many students were taking neither tea nor coffee. 6. Find the domain and range of the real function f defined by f(x) = 1 x Prove that cos x cos x 2 sin x Solve the trigonometric equation :cos 2θ cos θ = 0 9. In how many ways can the letters of the word INDEPENDENCE be arranged such that words starts with I and end with P SECTION C 13. Prove that 14. Prove that: cos6x = 32 cos 6 x 48 cos 4 x + 18 cos 2 x If x + iy 3 = u + iv, then show that u x + v y = 4(x2 y 2 ). 16. The sum of two numbers is 6 times their geometric mean, show that the numbers are in the ratio (3+2 2) : (3-2 2). 17. A line is such that its segment between the lines 18. 5x y + 4 = 0 and 3x + 4y 4 = 0 is bisected at the point (1, 5). Obtain its equation.

4 SECTION D 24. In a group of 35 students, 15 study algebra, 22 study geometry, 14 study trigonometry, 11 study both algebra and geometry, 8 study geometry and trigonometry, 5 study algebra and trigonometry and 3 study all three subjects. Find how many students are not taking any of these subjects. 25. Solve the following system of inequalities graphically: 3x 2y 4, x + 3y 3 and x + y 5, y Prove by using the method of Principle of Mathematical Induction Find The sum of n terms of the series : nth term 29.

5 ह न द 1 भ रत य ग ययक ओ म ब ज ड़: लत म ग शकर प ठ क आध र पर यह द य ल क अपन पस द द ग यक य ग ययक पर एक चर त य र कर यचत र लग य 2 आल ख त य र क यजए यजसम य श वभर म जल-स रक षण ह त यकय ज रह प रय स क अध ययन कर और अपन य च र रख सम ब यधत यचत र यचपक ए 3 एक स प दक क र प म एक सम प दक य त य र क यजए यजसम एक यह द सम च र पत र क प रथम प ष ठ म यदए ज रह प रम ख सम च र पर अपन य च र रख यचत र यचपक ए 4 क व य लय स ईट क न क स म भ ग स एक स न दर तथ प र रण द य कय त क चयन कर उसक प रयतयलयप ल और यचपक ए तथ उस क ठस थ कर कक ष म स न ए 5. यकस एक य षय पर लघ न यटक त य र कर यजस प र थन सभ म प रस त त यकय ज सक (स द त मक श ल म, सन द श सयहत) COMPUTER SCIENCE 1. Explain 2-D array with the help of an example. 2. Write a program in C++ to find smallest and largest number in an array of 4*4 size. 3. Write a program in C++ to add diagonal elements of n*n matrix. 4. Write a program in C++ to calculate sum of all even and all odd numbers of a two dimensional array b[5][6]. 5. Write a program in C++ to calculate factorial of each number stored in an array of 4*3. 6. Consider the following array declaration: int x[5] [50]; long y[5][10]; char z[18]; short a[20]; (i) Find the total number of elements in each array. (ii) Find the total number of bytes required to store each array.

6 CHEMISTRY

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