JAMIA 2026 — Mathematics PYQ

Q: How do I solve JAMIA 2026 Mathematics questions?

Practice JAMIA 2026 Mathematics previous year questions with step-by-step solutions on Mathem Solvex. Each question includes a detailed explanation and video solution to help you master the concept quickly.

Q: What is the difficulty level of JAMIA Mathematics questions?

JAMIA Mathematics questions range from moderate to advanced difficulty. Consistent practice with official previous year papers and topic-wise drills on Mathem Solvex is the most effective preparation strategy.

Q: Are JAMIA previous year papers available for free?

Yes. Mathem Solvex provides free access to JAMIA previous year question papers and topic-wise PDFs. You can download them or attempt them as timed live mock tests directly on the platform.

Question

JAMIA 2026 — Mathematics PYQ

JAMIA | Mathematics | 2026

How many positive terms are there in the series: $75, 72, 69, \dots, - 6, - 9, - 12$ ?

Choose the correct answer:

Explanation

1. Identify the Arithmetic Progression (AP):

The given progression is: $75, 72, 69, \dots$

First term ( $a$ ) = $75$
Common difference ( $d$ ) = $72 - 75 = - 3$

2. Set up the Inequality for Positive Terms:

Any term in an AP is represented by the formula:

$a_{n} = a + (n - 1) d$

Since we only want to find the positive terms, the value of $a_{n}$ must be strictly greater than zero ( $a_n > 0$ ):

$75 + (n - 1)(-3) > 0$

3. Solve for $n$ :

$75 - 3n + 3 > 0$

$78 - 3n > 0$

$78 > 3n$

$\frac{78}{3} > n$

$26 > n \implies n < 26$

Since the number of terms ( $n$ ) must be a whole integer, the largest integer value strictly less than $26$ is:

$n = 25$

Correct Answer

Option (a) 25