1000 Math Problem With Solution PDF For Competitive Exams

Dear Readers, In this article we are sharing 1000 Math Problem With Solution PDF For Competitive Exams. This pdf is very important for competitive exams.

1000 Math Problem With Solution PDF For Competitive Exams Pdf Download Link Given at the end of Post

1.   The product of 2 numbers is 1575 and their quotient is 9/7. Then the sum of the numbers is –

a.   74

b.   78

c.   80

d.   90

2.   The value of (81)3.6 * (9)2.7/ (81)4.2 * (3) is __

a.   3

b.   6

c.   9

d.   8.2

3.  √6+√6+√6+… is equal to –

a. 2
b. 5
c. 4
d. 3

4.   The sum of the squares of two natural consecutive odd numbers is 394. The sum of the numbers is –

a.   24

b.   32

c.   40

d.   28

5.   When (6767 +67) is divided by 68, the remainder is-

a.   1

b.   63

c.   66

d.   67

Q6. A cricketer had a certain average of runs for his 64 innings. In his 65th innings, he is bowled out for no score on his part. This brings down his average by 2 runs. His new average of runs is?
(a) 130
(b) 128
(c) 70
(d) 68

Q7. The batting average of a cricket player for 64 innings is 62 runs. His highest score exceeds his lowest score by 180 runs. Excluding these two innings, the average of remaining innings becomes 60 runs. His highest score was ?
(a) 180 runs
(b) 209 runs
(c) 212 runs
(d) 214 runs

Q8. In ∆ABC internal angle bisector of ∠C cuts AB at point D. In this AB ≠ AC and E is a point on CD such that AE = AD. If ∠ABC = 50° then ∠CAE is equal to ?
(a) 40°
(b) 50°
(c) 30°
(d) 25°

Q9. If sin⁡θ+cosec⁡θ=2, then the value of sin^7⁡θ+cosec^7⁡θ is ?
(a) 2
(b) 0
(c) 1
(d) 1/2

Q10. If a certain amount of money becomes 64000 in 2 years and Rs. 125000 in 5 years. Find the principal & rate of interest being compounded yearly?
(a) 50%, 40900
(b) 25%, 40960
(c) 35%, 40970
(d) None of these

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