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Find the area of the region enclosed by the curves y= x3 - 2x2 and y = 2x2 - 3x


Use the definition of derivative to find the derivative of h(t) = √ 2x − 1.


A 10 metres long ladder is being pushed towards the side of a wall. The bottom of the ladder is moving toward the wall at a rate of 0.1 meters per second. How fast is the top of the ladder moving up the wall when the bottom of the ladder is 6 meters from the wall?


Use the definition of derivative to find the derivative of h(t) = √ 2x − 1.


Integrals Giving Inverse Trigonometric Functions


1. ∫(x+1)/(x² +1) from 0 to 1


2. ∫(dz)/z(1 + ln² z) from 1 to e


Integrals Giving Inverse Trigonometric Functions


1. ∫(xdx)/√(3-2x-x²)


2. ∫(dy)/(16+y²) from -4 to 4


Integrals Giving Inverse Trigonometric Functions


1. ∫(dx)/(x²+4x+5)


2. ∫(dt)/(t²-t+2)




Integrals Giving Inverse Trigonometric Functions


∫(xdx)/(25+16x⁴)


Integrals Giving Inverse Trigonometric Functions


∫(e^x dx)/√(1-e^(2x))


Integrals Giving Inverse Trigonometric Functions


∫(xdx)/√(4-x²)


Integrals Giving Inverse Trigonometric Functions


∫ dy/√(25+9y²)


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