I need help with this task. cx(x^2/a^2+y^2/b^2)=y^2,x=b^2/c

I need help with this task. cx(x^2/a^2+y^2/b^2)=y^2,x=b^2/c

The solid S has a base described by the circle x^2+y^2=36. Cross sections perpendicular to the x-axis and the base are rectangles whose height from the base is one-ninth its length. What is the...

a) 87.75 b) 15.75 c) 11.25 d) 6.75

a) e^x b) square root of 2x c) x d) none of these

the product of 1/6x and dy/dx equals y times the square root of the quantity 3x squared - 1.

Polar Curve and straight line segment.

Find the volume V of the solid obtained by rotating the region bounded by the given curves about the specified line. y = x2, x = y2; about y = 1

I feel that there should be another x in the problem so that u sub works, or something, as it is I believe it is a partial gamma function or something, but I know we should not learn those until much...

As lim x approaches -3 of x^2-3x/x^2-9 1.how can you solve it in a step by step i am really confused 2. When finding the sided limit we subsitutw in the original function or after...

how do we find the points of discountity of f(x)=8x/5x^2-1? If i made the denominator =0 i would get squared 1/5 and then when i will plug it back it will be undefined or am i doing...

Possible answers include: A. (3, -2) B. (0, 1/4) C. (-2, -1) D. (-5,-6)

g(t)= ∫0t((1/1-x)+(1/(1+x)^2))dx

I also need to find the answer to the additional question: "By interpreting the integral as an area, find the volume V of the torus."

I calculated the answer to be -8sech^2(4x)tanh(4x) but i'm not sure if it is correct.

Let R be the region in R^2 enclosed by the curve y = x^2 + 3 and the line y = 4x + 3. a) Write the area of R as a definite integral. b) Calculate...

cal 2 cal 2 cal 2 cal 2 cal 2

Use known Taylor Series to find the value for: (π is Pi character) π/3 - π/3^3 * 3! + π/3^5 * 5! - π/3^7 * 7! + ......

Suppose f(x) is a function with continous Derivatives and.. f(8) = 4 f'(8)= 5 f''(8)=-4 f'''(8)= 1 a.) Write the Taylor Polynomial of degree...

Outside temperature over a day can be modeled as a sinusoidal function. Suppose you know the temperature varies between 38 and 52 degrees during the day and the average daily temperature first occurs...

I have been stuck on this integral for 3 hours. Here is what I have so far.. : https://ibb.co/mWAC7x