11th Maths Weekly Test - 2( Integral Calculus )

St. Britto Hr. Sec. School - Madurai

11th Maths Weekly Test - 2( Integral Calculus )-Aug 2020

Time : 1.30 Hours

Part - A

Generic 2 - Answer All Question

Integrate the following with respect to x.\(\int cot \ x \ dx\)

Integrate the following functions with respect to x :\(\sqrt{x^2+2x+10}\)

Integrate the function with respect to x
\(4-\cfrac { 5 }{ x+2 } +3cos2x\)

Evaluate \(\int { { 2 }^{ x } } \) e^x dx

Integrate the following with respect to x: x¹¹

Integrate the following with respect to x:9xe^3x

Integrate the function with respect to x
x(l-x)¹⁶

Integrate the function with respect to x
\(\cfrac { 1 }{ { x }^{ 5 } } \)

Integrate the function with respect to x
\((x+1)\sqrt { x+3 } \)

Solve \(\cfrac { 1 }{ { sin }^{ 2 }(1-mx) } \)

Part - B

Generic 5 - Answer All Question

Integrate the following with respect to x\({1\over xlog \ xlog(log \ x)}\)

Integrate the following with respect to x \(e^{-4x}sin 2x\)

Integrate the following with respect to x :\(\alpha \beta x^{\alpha-1}e^{-\beta x^{\alpha}}\)

A tree is growing so that, after t - years its height is increasing at a rate of \({18\over \sqrt{t}}\) cm per year Assume that when t = 0, the height is 5 cm. Find the height of the tree after 4 years

Comment

Add Comment

InstaQB

Institutions

12th Standard English Medium

12th Standard Tamil Medium

11th Standard English Medium

11th Standard Tamil Medium

10th Standard English Medium

9th Standard English Medium

8th Standard English Medium

7th Standard English Medium

Class XII

Class XI

12Th Standard

11Th Standard

10Th Standard

9Th Standard

11th Maths Weekly Test - 2( Integral Calculus )

St. Britto Hr. Sec. School - Madurai

11th Maths Weekly Test - 2( Integral Calculus )-Aug 2020

Part - A

Generic 2 - Answer All Question

Integrate the following with respect to x.\(\int cot \ x \ dx\)

Integrate the following functions with respect to x :\(\sqrt{x^2+2x+10}\)

Integrate the function with respect to x \(4-\cfrac { 5 }{ x+2 } +3cos2x\)

Evaluate \(\int { { 2 }^{ x } } \) ex dx

Integrate the following with respect to x: x11

Integrate the following with respect to x:9xe3x

Integrate the function with respect to x x(l-x)16

Integrate the function with respect to x \(\cfrac { 1 }{ { x }^{ 5 } } \)

Integrate the function with respect to x \((x+1)\sqrt { x+3 } \)

Solve \(\cfrac { 1 }{ { sin }^{ 2 }(1-mx) } \)

Part - B

Generic 5 - Answer All Question

Integrate the following with respect to x\({1\over xlog \ xlog(log \ x)}\)

Integrate the following with respect to x \(e^{-4x}sin 2x\)

Integrate the following with respect to x :\(\alpha \beta x^{\alpha-1}e^{-\beta x^{\alpha}}\)

A tree is growing so that, after t - years its height is increasing at a rate of \({18\over \sqrt{t}}\) cm per year Assume that when t = 0, the height is 5 cm. Find the height of the tree after 4 years

Comment

Other Study material

11th Maths Weekly Test - 3 ( Vector Algebra )

11th Maths Weekly Test -4 ( Vector Algebra )

11th Maths Monthly Test- 1 (Vector Algebra )

11th Maths Monthly Test -2( Vector Algebra )

11th Maths Monthly Test - 3 ( Vector Algebra )

11th Maths Monthly Test - 4 ( Vector Algebra )

11th Maths Weekly Test -1( Differential Calculus

11th Maths Weekly Test-2 ( Differential Calculus -

11th Maths Weekly Test - 3 ( Differential Calculus

11th Maths Weekly Test - 4 ( Differential Calculus

11th Maths Monthly Test -1( Differential Calculus

11th Maths Monthly Test -2( Differential Calculus

11th Maths Monthly Test - 3( Differential Calculu

11th Maths Monthly Test - 4 ( Differential Calcul

11th Maths Weekly Test - 1 ( Differential Calculus

Tamilnadu Stateboardszs - Class

Integrate the function with respect to x
\(4-\cfrac { 5 }{ x+2 } +3cos2x\)

Evaluate \(\int { { 2 }^{ x } } \) e^x dx

Integrate the following with respect to x: x¹¹

Integrate the following with respect to x:9xe^3x

Integrate the function with respect to x
x(l-x)¹⁶

Integrate the function with respect to x
\(\cfrac { 1 }{ { x }^{ 5 } } \)

Integrate the function with respect to x
\((x+1)\sqrt { x+3 } \)