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The number of0:03:32

The number of relations, on the set {1,2,3} containing (1,2) and (2,3), which are reflexive ...

The value of0:04:31

The value of ∫ (2x³ - 3x² - x+1) ⅓ dx is equal to:

Let x=(t)&y=y(t) be0:09:41

Let x=(t)&y=y(t) be solutions of the differential equations dx/dt+ax=O & dy/dt+by=0 respectively,

The number of0:05:40

The number of elements in the set { n ∈ Z : | n² −10n + 19 | ≤ 6 }

If ∫cos⁴ xdx=aπ+b√3,0:06:38

If ∫cos⁴ xdx=aπ+b√3, where a and b are rational numbers, then 9a+ 8b is equal to:

Let A =0:05:43

Let A = {2, 3, 4} and B = {8, 9, 12}. Then the number of elements in the relation R = {((a1, b1)

For the function0:02:51

For the function f (x)=(cos x)-x+1, x ∈ R, between the following two statements #jeemainspyq

If ∫8√2cosx dx0:15:11

If ∫8√2cosx dx /(1+e^sin x)(1+sin⁴x) = απ+ βloge(3+2√2), then α²+β² equals

The value of0:11:36

The value of the integral ∫ xdx/ sin⁴(2x)+cos⁴(2x) equal:

The interval in0:03:07

The interval in which the function f (x) = xˣ ,x ≥0 strictly increasing is #jeemains2024 #pyqs

Let I (x)0:09:35

Let I (x) = ∫ x² ( x sec² x+ tan x)/(x tan x +1)² dx . If I(0) = 0, then I( π/4) is equal to

Let f (x)0:04:44

Let f (x) = ∫2x/(x²+1)(x²+3) dx.If f (3) =½(loge 5-loge 6) , then f(4) is equal to

Let A =0:07:55

Let A = {0,3,4, 6,7,8,9,10} & R be the relation defined on A such that R ={x, y) ∈ A × A: x – y is

Let I(x) =∫√x+7/x0:13:07

Let I(x) =∫√x+7/x dx & I(9)=12+7 loge 7 I(1) =α +7 loge (1+2√2), then α⁴ is equal to

For the function0:03:40

For the function f (x) =sin x+3x - 2/π (x² + x), where x ∈[0,π/2], consider the following 2 statemen

The integral ∫0:05:44

The integral ∫ [(x/2)^x+(2/x)^x] In( ex/2) dx is equal to:

I(x)=∫6/sin ² x0:05:04

I(x)=∫6/sin ² x (1-cotx)² dx. If I(0) = 3 then I(π/12) is equal to ?

In a group0:06:22

In a group of 100 persons 75 speak English & 40 speak Hindi. Each person speaks at least one

Let the maximum0:09:07

Let the maximum and minimum values of (√ 8x-x² -12- 4)² + (x -7)² , be M & m, then M² -m² equals

If the function0:03:28

If the function f (x)=(1/x)²ˣ ;x ≥ 0 attains the maximum at X=1/e then :

Let F(x) =40:06:32

Let F(x) =4 cos³ x+3 √3cos² x-10. the number of points of local maxima of f in interval (0,2 π )

If I (x)0:04:33

If I (x) = e^sin²x(cos x sin 2x-sin x) dx & I(0)= 1 , then I ( π/3) is equal to :

If ∫ 1/0:06:06

If ∫ 1/ ⁵√(x-1)⁴(x+3)⁶dr =A(α x-1/β x+3)B+c,where c is the constant of integration, then the value.

Let ∫ 2-tan0:06:47

Let ∫ 2-tan x/3+ tab x dr =½(α x+ log |β sin x+y cos x|) +c, where c is the constant of integration.