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

For what value of $k$ , the $k + 1$ , $k + 7$ , $2 k$ is in AP?

Choose the correct answer:

Explanation

1. Understand the AP Condition:

If three terms $a$ , $b$ , and $c$ form an Arithmetic Progression (AP), then the difference between consecutive terms must be equal:

$b - a = c - b$

Rearranging this formula gives the standard property for three terms in an AP:

$2 b = a + c$

2. Substitute the Given Terms:

Here, the terms are:

$a = k + 1$
$b = k + 7$
$c = 2 k$

Plugging these into the property formula:

$2 (k + 7) = (k + 1) + 2 k$

3. Solve for $k$ :

Expand both sides of the equation:

$2 k + 14 = 3 k + 1$

Rearrange the terms to solve for $k$ :

$14 - 1 = 3 k - 2 k$

$13 = k$

Thus, the value of $k$ is $13$ .

Correct Answer

Option (c) 13