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Evaluate dxdydz by(x+y+z+1)^3 where V is the region bounded by x=0, y=0, z=0 and x+y+z=1
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In the following google drive link, you can down load MA3151- JAN22 question paper fully solved
#tripleintegrals|| integral 0 to log2 integral 0 to x integral 0 to {x+y} e^{x+y+2} dx dy dz
#tripleintegrals integral 0 to 1 integral 0 to 1-x} integral 0 to {x+y} e^{x}dx dy dz
Change the order of integration integral 0 to a integral a-\sqrt{a^2-y^2} to a+\sqrt{a^2-y^2} dy dx
Change the order of integration & evaluate integral 0to a integral y to a x by\sqrt{x^2+y^2} dx dy
#integrals || Change the order of integration \integral 0 toa integral x^2/a to 2a-x xy dydx
Change the order of integration integral 0 to infinity integral x to infinity e^-y by y dy dx
Change the order of integration & evaluate integral 0to a integral y to a x by\sqrt{x^2+y^2} dx dy
#integrals, #multipleintegrals, #applicationofintegrals
|| Change the order of integration \integral 0 to1 integral x^2 to 2-x xy dydx
In the following link I have explained hydro static force of one end of a cylindrical drum by an example.
Change the order of integration integral 0 to infinity integral x to infinity e^-y by y dy dx
#Integrals || Evaluate integral of (2x+5) by \sqrt{x^2-2x+10} dx
Evaluate integral of (3x-2) by \sqrt{4x^2-4x-5} dx
The area between parabola and a straight line is explained in the following link
Evaluate integral of (2x+5) by \sqrt{x^2-2x+10} dx
In the following link i have explained the application of derivative by an example:
In the following link I have explained hydro static force of semi circular plate by an example.
In the following link I have explained hydro static force of one end of a cylindrical drum with SI measure
In the following link I have explained Hydrostatic Pressure and Force on a isosceles right triangular plate
Partial differentiation of a function explained in the following link
Stretching of an elastic membrane example 1 link is given below
For Non repeated Eigen values how to find the eigenvectors is explained in the following link
For repeated Eigen values how to find the eigenvectors is explained in the following link
For repeated Eigen values how to find the eigenvectors is explained in the following link
In the following link i have explained the application of derivatives by an example:
integral 0 to 1 of dx/(1+sqrt{x})^4 substitution method 1
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#tripleintegrals|| integral 0 to log2 integral 0 to x integral 0 to {x+y} e^{x+y+2} dx dy dz
#tripleintegrals integral 0 to 1 integral 0 to 1-x} integral 0 to {x+y} e^{x}dx dy dz
Change the order of integration integral 0 to a integral a-\sqrt{a^2-y^2} to a+\sqrt{a^2-y^2} dy dx
Change the order of integration & evaluate integral 0to a integral y to a x by\sqrt{x^2+y^2} dx dy
#integrals || Change the order of integration \integral 0 toa integral x^2/a to 2a-x xy dydx
Change the order of integration integral 0 to infinity integral x to infinity e^-y by y dy dx
Change the order of integration & evaluate integral 0to a integral y to a x by\sqrt{x^2+y^2} dx dy
#integrals, #multipleintegrals, #applicationofintegrals
|| Change the order of integration \integral 0 to1 integral x^2 to 2-x xy dydx
In the following link I have explained hydro static force of one end of a cylindrical drum by an example.
Change the order of integration integral 0 to infinity integral x to infinity e^-y by y dy dx
#Integrals || Evaluate integral of (2x+5) by \sqrt{x^2-2x+10} dx
Evaluate integral of (3x-2) by \sqrt{4x^2-4x-5} dx
The area between parabola and a straight line is explained in the following link
Evaluate integral of (2x+5) by \sqrt{x^2-2x+10} dx
In the following link i have explained the application of derivative by an example:
In the following link I have explained hydro static force of semi circular plate by an example.
In the following link I have explained hydro static force of one end of a cylindrical drum with SI measure
In the following link I have explained Hydrostatic Pressure and Force on a isosceles right triangular plate
Partial differentiation of a function explained in the following link
Stretching of an elastic membrane example 1 link is given below
For Non repeated Eigen values how to find the eigenvectors is explained in the following link
For repeated Eigen values how to find the eigenvectors is explained in the following link
For repeated Eigen values how to find the eigenvectors is explained in the following link
In the following link i have explained the application of derivatives by an example:
integral 0 to 1 of dx/(1+sqrt{x})^4 substitution method 1
Evaluate integral of (log{x})^2} divided by {x^2} dx
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