Q1:
JIPMAT 2025
Algebra > Identities
Hard
$\frac{(4.53-3.07)^2}{(3.07-2.15)(2.15-4.53)} + \frac{(3.07-2.15)^2}{(2.15-4.53)(4.53-3.07)} + \frac{(2.15-4.53)^2}{(4.53-3.07)(3.07-2.15)}$ is simplified to
Correct Answer
Option 4
Correct Answer
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JIPMAT 2025
Hard
$\frac{(4.53-3.07)^2}{(3.07-2.15)(2.15-4.53)} + \frac{(3.07-2.15)^2}{(2.15-4.53)(4.53-3.07)} + \frac{(2.15-4.53)^2}{(4.53-3.07)(3.07-2.15)}$ is simplified to
JIPMAT 2025
Medium
If $x^3 + y^3 = 468$ and $x + y = 12$, then value of $x^4 + y^4$ will be
JIPMAT 2022
Medium
Which of the following is the value of $m$ for which the polynomial $x^4 + 10x^3 + 25x^2 + 15x + m$ is exactly divisible by $x+7$?
JIPMAT 2022
Medium
The value of $\frac{325 \times 325 \times 325+175 \times 175 \times 175}{325 \times 325-325 \times 175+175 \times 175}$ is
JIPMAT 2021
Easy
The value of $(25.732^{2} - 15.732^{2})$ is