Menu
Question 75 Quantitative Ability 2019 Medium MCQ +3.00 marks · -1.00 negative

In 2010, a library contained a total of 11500 books in two categories - fiction and non-fiction. In 2015, the library contained a total of 12760 books in these two categories. During this period, there was 10% increase in the fiction category while there was 12% increase in the non-fiction category. How many fiction books were in the library in 2015?

Click an option to submit your answer.

More CAT 2019 QA questions to practise

QA 2019 MCQ

What is the largest positive integer N such that (N² + 7N + 12)/(N² − N − 12) is also a positive integer?

Practise this question →
QA 2019 NAT

Let f be a function such that f(mn) = f(m) × f(n) for every positive integers m and n. If f(1), f(2) and f(3) are positive integers, f(1) < f(2), and f(24) = 54, then f(18) equals

Practise this question →
QA 2019 MCQ

Two circles, each of radius 4 cm, touch externally. Each of these two circles is touched externally by a third circle. If these three circles have a common tangent, then the radius of the third circle, in cm, is

Practise this question →
QA 2019 NAT

Let A and B be two regular polygons having a and b sides, respectively. If b = 2a and each interior angle of B is 3/2 times each interior angle of A, then each interior angle, in degrees, of a regular polygon with a + b sides is

Practise this question →
QA 2019 NAT

How many factors of 2⁴ × 3⁵ × 10⁴ are perfect squares which are greater than 1?

Practise this question →
QA 2019 MCQ

A cyclist leaves A at 10 am and reaches B at 11 am. Starting from 10:01 am, every minute a motorcycle leaves A and moves towards B. Forty-five such motorcycles reach B by 11 am. All motorcycles have the same speed. If the cyclist had doubled his speed, how many motorcycles would…

Practise this question →
QA 2019 MCQ

Let a₁, a₂, ... be integers such that a₁ − a₂ + a₃ − a₄ + ⋯ + (−1)ⁿ⁻¹aₙ = n, for n ≥ 1. Then a₅₁ + a₅₂ + ⋯ + a₁₀₂₃ equals

Practise this question →
QA 2019 MCQ

Let A be a real number. Then the roots of the equation x² − 4x − log₂A = 0 are real and distinct if and only if

Practise this question →