Aspire Faculty ID #12543 · Topic: JEE Main 2021 (25 July Evening Shift) · Just now
JEE Main 2021 (25 July Evening Shift)

If $\left| {\overrightarrow a } \right| = 2,\left| {\overrightarrow b } \right| = 5$ and $\left| {\overrightarrow a \times \overrightarrow b } \right|$ = 8, then $\left| {\overrightarrow a .\,\overrightarrow b } \right|$ is equal to :

Previous 10 Questions — JEE Main 2021 (25 July Evening Shift)

Nearest first
1
The number of distinct real roots of $\left| {\matrix{ {\sin x} & {\cos x} & {\cos x} \cr {\cos x} & …
Topic: JEE Main 2021 (25 July Evening Shift)
2
If [x] be the greatest integer less than or equal to x, then $\sum\limits_{n = 8}^{100} {\left[ {{{{{( - 1)}^n}n} \over…
Topic: JEE Main 2021 (25 July Evening Shift)
3
Let a, b and c be distinct positive numbers. If the vectors $a\widehat i + a\widehat j + c\widehat k,\widehat i+\wideha…
Topic: JEE Main 2021 (25 July Evening Shift)
4
The value of the integral $\int\limits_{ - 1}^1 {\log \left( {x + \sqrt {{x^2} + 1} } \right)dx} $ is :
Topic: JEE Main 2021 (25 July Evening Shift)
5
The lowest integer which is greater than ${\left( {1 + {1 \over {{{10}^{100}}}}} \right)^{{{10}^{100}}}}$ is _________…
Topic: JEE Main 2021 (25 July Evening Shift)
6
The value of $\cot \dfrac{\pi}{24}$ is :
Topic: JEE Main 2021 (25 July Evening Shift)
7
If the greatest value of the term independent of 'x' in the expansion of ${\left( {x\sin \alpha + a{{\cos \alpha } \o…
Topic: JEE Main 2021 (25 July Evening Shift)
8
If $f(x) = \begin{cases} \int_{0}^{x} \left( 5 + |1 - t| \right) dt, & x > 2 \\ 5x + 1, & x \leq 2 \end{cases}$, then
Topic: JEE Main 2021 (25 July Evening Shift)
9
The first of the two samples in a group has 100 items with mean 15 and standard deviation 3. If the whole group has 250…
Topic: JEE Main 2021 (25 July Evening Shift)
10
The sum of all those terms which are rational numbers in the expansion of (21/3 + 31/4)12 is :
Topic: JEE Main 2021 (25 July Evening Shift)

Next 10 Questions — JEE Main 2021 (25 July Evening Shift)

Ascending by ID
Ask Your Question or Put Your Review.

loading...