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Section B 12 marks : This section contains 6 short questions from question 7 to 12 each of 2 marks covering the following topics:. The nth term of the given series.
Ratios and coordinate of a line segment. Probability related to the tossing of a coin and dice. Unknown term or variable of a linear equation. Section C 30 marks : This section consists of 10 questions from question 13 to 22 each of three marks, covering the following topics:. Proofs of irrational numbers. Finding the value of an unknown number in a polynomial equation. Finding the age from the given details. Finding the unknown value of the equation of a line when the coordinates of the points of the line segment are given.
Proofs of the trigonometric equation. Determination of the length of a tangent. Proving of geometrical figure using Pythagoras theorem. Area of shaded region in a circle. Application of mensuration. Calculation of mode from frequency distribution table. Section D 32marks : This section deals with long answer type questions from question 23 to 30 each of 4 marks. Given below are the topics covered:. Application of algebra. Sum of the first nth terms of AP series. Application of trigonometry in calculating height and distance.
Construction of triangle. Frustum of a cone. Proof of Pythagoras theorem. Finding the value of frequencies from the given median and class-interval. Find the mass of the pole, given that 1 cm 3 of iron has approximately 8 gm mass. Draw two concentric circles of radii 2 cm and 5 cm. Measure PA.
Solution: Steps for construction are as follows:. Prove that: Solution:. Which term of the Arithmetic Progression -7, , , ,�.. Is any term of the A. Give a reason for your answer. Explain the double answer.
Solution: -7, , , , ��. So, can not be the term of this A. OR 45, 39, 33, �.. Had he got 2 marks more in Hindi and 3 marks less in English, the product of the marks would have been Find his marks in the two subjects. Note: Except for the following questions, all the remaining questions have been asked in Set I. Find the 21st term of the A. Therefore it will satisfy the equation. Prove that the ratio of the areas of two similar triangles is equal to the ratio of the squares on their corresponding sides.
Two poles of equal heights are standing opposite to each other on either side of the road which is 80 m wide. Find the heights of the poles and the distance of the point P from the poles. How long is the piece and what is its original rate per metre? Note: Except for the following questions, all the remaining questions have been asked in previous sets. A die is thrown twice. Find the probability that i 5 will come up at least once. Solution: When two dice are thrown simultaneously, all possible outcomes are 1.
Find the ratio in which the y-axis divides the line segment joining the points -1, -4 and 5, Also, find the coordinates of the point of intersection. Find the value of: [3] Solution:. Two spheres of same metal weigh 1 kg and 7 kg. The radius of the smaller sphere is 3 cm. The two spheres are melted to form a single big sphere.
Find the diameter of the new sphere. Students can sharpen their subject knowledge and pass their exams with flying colours. The primary resource for all information included in these papers is referred from the textbooks for respective subjects. Our textbooks for various subjects provide important terminology, interesting facts, elaborate descriptions, and simple illustrations.
Along with this, vital exam preparation tips and strategies to answer questions based on their marking schemes are provided by our subject-matter experts. Questions can vary based on the subject and the time duration to answer the exam paper is 3 hours.
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