Aspire Faculty ID #15974 · Topic: JEE Main 2018 (16 April Morning Shift) · Just now
JEE Main 2018 (16 April Morning Shift)

If the angle between the lines $\dfrac{x}{2}=\dfrac{y}{2}=\dfrac{z}{1}$ and $\dfrac{5-x}{-2}=\dfrac{7y-14}{p}=\dfrac{z-3}{4}$ is $\cos^{-1}\left(\dfrac{2}{3}\right)$, then $p$ is equal to :

Previous 10 Questions — JEE Main 2018 (16 April Morning Shift)

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1
Let $\vec{a} = \hat{i} + \hat{j} + \hat{k}$, $\vec{c} = \hat{j} - \hat{k}$, and a vector $\vec{b}$ be such that $\vec{a…
Topic: JEE Main 2018 (16 April Morning Shift)
2
Let A, B and C be three events, which are pair-wise independent and $\overrightarrow E $ denotes the completement of an…
Topic: JEE Main 2018 (16 April Morning Shift)
3
The mean and the standard deviation (s.d.) of five observations are $9$ and $0$, respectively. If one of the observatio…
Topic: JEE Main 2018 (16 April Morning Shift)
4
If an angle $A$ of $\triangle ABC$ satisfies $5\cos A + 3 = 0$, then the roots of the quadratic equation $9x^{2} + 27x …
Topic: JEE Main 2018 (16 April Morning Shift)
5
Two different families $A$ and $B$ are blessed with equal number of children. There are $3$ tickets to be distributed a…
Topic: JEE Main 2018 (16 April Morning Shift)
6
Let $\mathbb{N}$ denote the set of all natural numbers. Define two binary relations on $\mathbb{N}$ as $R_1 = {(x,y) \i…
Topic: JEE Main 2018 (16 April Morning Shift)
7
The least positive integer $n$ for which $\left(\dfrac{1 + i\sqrt{3}}{1 - i\sqrt{3}}\right)^{n} = 1$ is:
Topic: JEE Main 2018 (16 April Morning Shift)
8
Let $p, q$ and $r$ be real numbers $(p \ne q,, r \ne 0)$, such that the roots of the equation $\dfrac{1}{x+p} + \dfrac{…
Topic: JEE Main 2018 (16 April Morning Shift)
9
If the function $f$ defined as $f(x)=\dfrac{1}{x}-\dfrac{kx-1}{e^{2x}-1},\ x\ne0$, is continuous at $x=0$, then the ord…
Topic: JEE Main 2018 (16 April Morning Shift)
10
Let $M$ and $m$ be respectively the absolute maximum and the absolute minimum values of the function $f(x)=2x^{3}-9x^{2…
Topic: JEE Main 2018 (16 April Morning Shift)

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