Aspire Faculty ID #14873 · Topic: JEE Main 2025 (7 April Morning Shift) · Just now
JEE Main 2025 (7 April Morning Shift)

Let P be the parabola, whose focus is (-2,1) and directrix is 2x+y+2=0. Then the sum of the ordinates of the points on P, whose abscissa is -2, is

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1
The mean and standard deviation of $100$ observations are $40$ and $5.1$, respectively. By mistake one observation is t…
Topic: JEE Main 2025 (7 April Morning Shift)
2
Let $\triangle ABC$ be the triangle such that the equations of lines $AB$ and $AC$ are $3y-x=2$ and $x+y=2$, respective…
Topic: JEE Main 2025 (7 April Morning Shift)
3
$\displaystyle \lim_{x\to 0^{+}}\frac{\tan\big(5x^{1/5}\big),\ln(1+3x^{2})}{\big(\tan^{-1}(3\sqrt{2})\big),\big(e^{x\sq…
Topic: JEE Main 2025 (7 April Morning Shift)
4
Let $y=y(x)$ be the solution curve of the differential equation $x(x^{2}+e^{x})^{2}dy+\big(e^{x}(x-2)y-x^{3}\big)dx=0, …
Topic: JEE Main 2025 (7 April Morning Shift)
5
Let $A$ be a $3 \times 3$ matrix such that $|\operatorname{adj}(\operatorname{adj}(\operatorname{adj} \mathrm{A}))|=81$…
Topic: JEE Main 2025 (7 April Morning Shift)
6
The remainder when $\big((64)^{(64)}\big)^{(64)}$ is divided by $7$ is:
Topic: JEE Main 2025 (7 April Morning Shift)
7
If for $\theta\in\left[-\dfrac{\pi}{3},0\right]$, the points $(x,y)=\big(3\tan(\theta+\tfrac{\pi}{3}),,2\tan(\theta+\tf…
Topic: JEE Main 2025 (7 April Morning Shift)
8
Let the system of equations :2x+3 y+5 z=9 x+3y-2z=8 12x+3y-(4+$\lambda$) z=16-$\mu$have infinitely many solut…
Topic: JEE Main 2025 (7 April Morning Shift)
9
Let the set of all values of $p\in\mathbb{R}$, for which both the roots of the equation $x^{2}-(p+2)x+(2p+9)=0$ are neg…
Topic: JEE Main 2025 (7 April Morning Shift)
10
Among the statements (S1): The set ${z\in\mathbb{C}\setminus{-i}:\ |z|=1\ \text{ and }\ \dfrac{z-i}{z+i}\ \text{is pur…
Topic: JEE Main 2025 (7 April Morning Shift)
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