Sample Questions Set 1 Class IX CBSE MATHS. CBSE :: ICSE :: Matriculation :: Engineering Tuitions and Coaching

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Sample Questions Set 1 Class IX CBSE MATHS

Section A 1. Write the mean of perimeters of two squares having sides x and y units. 2. A cuboidal block of wood is of dimensions 5m x 2m x 1m. Find the number of cubes of dimensions 1m x 1m x 1m, which can be cut out. 3. The mean of 5 observations was calculated as 145, but it was later on detected that one observation was misread as 45 instead of 25. Find the correct mean of observation. 4. The radii of 2 right circular cylinders are in the ratio 2:3 and heights are in the ratio 5:4, then the radio of their volumes will be in the ratio. Section B 5. ABCD is parallelogram, E and F are points on opposite sides AD and BC respectively such that ED= ⅓ AD and BF= ⅓ BC.Find BFD. 6. AB is a chord equal to radius of the circle center O. Find a and b. 7. The runs scored by two teams A and B on the first 42 balls in a cricket match are given below. Draw the frequency polygon on the same graph paper.

8. ABCD is a parallelogram points P and Q on BC trisect BC. Prove that ar Δ APQ = ar Δ DPQ = 1/6 ar//gm ABCD. 9. If non parallel sides of a trapezium are equal then prove that it is cyclic. 10. O is a point inside ABCD such that BO=DO. Prove that AO and CO are on the same straight line. Section C 11. The areas of 3 adjacent faces of cuboid are 15cm²,20 cm² and 12 cm².find volume of the cuboid. 12. A data is such that its minimum value is 86 and range is 32,Find the maximum value. If the mean of following distribution is 6, Find the value of P. 13. An open box is made of wood 3cm thick. Its external dimensions are 1.4m,1.1m, and 0.8m. Find the cost of painting the inner surface of the box @75 paise per 100cm². 14. i. A and B are only two outcomes of an event. Probability of P(A)=0.72.Then find probability of B. ii. For the data 3,21,25,17,(x+3),19,(x-4),if mean is 18, find the value of x and hence find the mode of the data. iii. The mean of x1,x2 is 6, and mean of x1,x2,x3 is 7, the value of x3 is.

15. The height of cone is 30 cm and radius 6cm.A small cone is cut off at the top of the plane parallel to base. The radius of cone is 3cm.If the volume is 1/9 th of the volume of given cone, At what height above the base section is made. 16. i. The total surface area of a cuboidal petrol storage tank of L=5m, B=4m,H=3m. ii. How much steel was actually used, If 1/16 th of the steel is actually used was wasted in making the tank. 17. ABCD and AEFD are two parallelograms prove that ar PEA=ar QFD. 18. ABCD is a rhombus EABF is a straight line,such that EA=AB=BF. When ED and FC produced meet at O. prove that DOC=90º. Section D 19. ABCD is a triangle, D is a point on AB such that AD=1/4 AB and E is a point on AC such that AE=1/4 AC. Prove that DE=1/4BC. 20. ABCD is a cyclic quad AE CD and BA is produced upto F. If ABC=92º FAE=20º.Find BCD.

21.P is a point on the side BC of a triangle ABC such that AB=AP. Through A and C lines are drawn parallel to BC and PA. So as to intersect at D. Show that ABCD is cyclic. 22.Construct a triangle XYZ in which <Y=30, <Z=90, and XY+YZ+ZX=11cm. 23. (i) (ii) The length and breadth of a hall are in the ratio 4:3 and height is 5.5m, and the cost of decorating its walls,including doors and windows @ Rs.6.60 per m² is for Rs.5082.Find the length and breadth of the hall,{40,30}. The V is the volume of cuboid of dimensions a, b and c and S is the surface area. Prove that 24.ABCD is a parallelogram. O is any point on AC. PQ AB&LM AD. Prove that ar( gm DLOP) = ar( gm BMOQ)

25. ABCD is a parallelogram. P is the mid-point of side DC. A line through C parallel to AP meets DA produced at Q & AB at R. Prove that (i) DA=AQ and (ii) CR=QR. 26. The volume of sphere is 4581m³.How much should its radius be reduced so that the volume becomes 4312 m³. 3 27. ABCD is a gm in which E and F are the mid points of AB &CD respectively. If PQ is a line segment that cuts AD,EF & BC at P,M & Q respectively, prove that PM=QM. 28. P is a point on the side BC of a triangle ABC such that AB=AP. Through A & C lines are drawn parallel to BC & PA respectively, so as to intersect at D. Show that ABCD is cyclic.