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Quantitative Aptitude Quiz
Quantitative Aptitude Quiz for Railway and SSC covers an important part of the exam and hence it must be prepared thoroughly. SSC, Railways & many other government job exams are scheduled to be held in the upcoming months. It needs complete understanding of the basic concepts along with thorough understanding. This page will provide you all the quizzes of the Arithmetic section of various exams such as RRB NTPC, SSC CHSL, SSC MTS etc. Practice the quantitative aptitude quizzes given below and surpass the high cut off marks in the exam.
ExamsCart is providing free quizzes to help all the aspirants with the SSC & Railway Quantitative Aptitude section by providing links to attempt quizzes. You can attempt quizzes as per the exam interface before the actual exam by attempting the quizzes on the web browser. It’s time to pull up your socks and burn the midnight oil by practicing the SSC Quantitative Aptitude quiz daily.
Quantitative Aptitude Quiz: Set 95
1.If sin4θ – cos4θ = 1/5, then the value of tan2θ is
a. 1/2
b. 1/3
c. 1/4
d. 1/5
a. 1/2
2.If a perfect square, not divisible by 6, be divided by 6, the remainder will be
a. 1, 3 or 5
b. 1, 2 or 5
c. 1, 3 or 4
d. 1, 2 or 4
c. 1, 3 or 4 Explanation: Whenever a perfect square is divided by 6, the possible remainders will be 0, 1, 3 and 4.
3.A batsman in his 12th innings makes a score of 120, and thereby increase his average by 5. The average score after 12th innings is
a. 60
b. 55
c. 65
d. 70
c. 65 Explanation: Suppose he played I1, I2,……, I11 innings and the average is A11. I1 + I2 +…+ I11 = 11*A11; ———eq.(i.) I1 + I2 +…+ I11 + 120= 12*(A11 + 5); ————–eq.(ii.) Subtract eq.(i) from eq.(ii.), 120 = A11 + 60; A11= 60; Hence, average after 12 innings = 60 + 5=65.
4.The side BC of the ΔABC is extended to the point D. If ∠ ACD = 112° and ∠B = 3/4 ∠A, then the value of ∠B is
a. 64°
b. 48°
c. 46°
d. 50°
b. 48°
5.ΔABC is a right angled triangle, the radius of its circumcircle is 3 cm and the length of its altitude drawn from the opposite vertex to the hypotenuse is 2 cm. Then the area of the triangle is
a. 12 sq cm
b. 3 sq cm
c. 6 sq cm
d. 5 sq cm
c. 6 sq cm
6.The height of a tower is 50√3 m. The angle of elevation of a tower from a distance 50 m from its feet is
a. 30°
b. 45°
c. 60°
d. 90°
c. 60°
7.The amount of Rs. 10,000 after 2 years, compounded annually with the rate of interest being 10% per annum during the first year and 12% per annum during the second year, would be (in rupees)
a. 11,320
b. 12,000
c. 12,320
d. 12,500
c. 12,320
8.The value of tan80° tan10° + sin270° + sin220° is
a. 0
b. 1
c. 2
d. √3/2
c. 2 Explanation: = tan80° tan10° + sin270° + sin220°; = tan80° tan(90o -80o) + sin2(900-20°) + sin220°; = tan80° cot80o + cos220 + sin220° = 1 + 1=2;
9.The compound interest on Rs. 64,000 for 3 years, compounded annually at 7.5% p.a. is
a. Rs. 14,400
b. Rs. 15,705
c. Rs. 15,507
d. Rs. 15,075
c. Rs. 15,507 Explanation: CI = A(1+r/100)n –A; = 64000(1+7.5/100)3 – 64000; = 64000(1.242296-1) = 64000*0.242296=15507.
10.The angles of elevation of the top of a temple, from the foot and the top of a building 30 m high, are 60° and 30° respectively. Then height of the temple is
a. 50 m
b. 43 m
c. 40 m
d. 45 m
d. 45 m
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