Classic Mathematics Paper 10 Objective &Subjective

 

Classic Mathematics Paper 10 Objective &Subjective

 Unitwise Classic Mathematics Paper 10Unit No. 3Hf, 11                                  Time Allowed:- 1h                                                                 

Name Obtained Marks 
Roll No. Total Marks               30

Q.No.1 Select the correct answer of the following. (6)

Sr.No    Question           A        B        C           D
(i)The third proportional of x2 and y2 is        y2/ x4Y2/ x2y2 x2Y4/ x2
(ii)In proportion a:b:: c:d    ‘b’ and ‘c’ are calledFourth proportionalMeansMean proportionalextremes
(iii)The  G µ m1m2/d2 is the example of ---Direct variation Inverse variation Joint variation All of these
(iv)The semi circumference and the diameter of a circle subtend a central angle of :      90o  180o      270o   360o
(v)The length of chord and radial segment of a circle are congruent, the central angle made by chord will be

    

          60o

   

     90o

   

        75o

  

     45o

(vi)In a circle any pair of diameters are ^ to each other than the lines joining its ends, form a Rectangle Rhombus Square Trapezium

 

Q.No.2 Give short Classic Mathematics Paper 10 answers to the following.  (12)

(i) What is the K method?   (ii) Define an arc of a circle. (iii) If w µ 1/v2 and w = 2 when v = 3 , then find w.

 (iv) Find a third proportional to 28 and 4. (v) if y µ x2/z and y = 28 when x = 7 , z = 2, then find y.

(vi) Define joint variation.

Q.No.3 (a) If a/b = c/d =e/f then show that    a3 + b3 + c3  /  b3 + d3 + f3    =  ace / bdf                               (4)

(b) The supporting load c  of a pillar varies as the fourth power of its diameter d  and inversely as the square of its length  L. A pillar of diameter 6 inches and of height 30 feet will support a load of 63 tons. How high a 4-inch pillar must be to support a load of 28 tons?                                           (4)

(c) Two equal circles intersect in A and B. Through B, a straight line is drawn to meet the circumference at P and Q respectively. Prove that m AP = m AQ                    (4)

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