Estimate the area under the graph of f(x) = x² +5 over the interval [0, 10] using 10 approximating rectangles and midpoints as sample points. M10 = Repeat the approximation using using 50 approximating rectangles. M50 = Repeat the approximation using using 100 approximating rectangles. M100 = Repeat the approximation using using 500 approximating rectangles. M500 = These consecutive approximations appear to be approaching what value? So, it appears that the following integral expression is valid: S dr =

Q: determine the average rate of chnage for the funcation f(x)=4log(x^2)+ 2/x betweem x=3 and x=5

A:

Q: How do I find the average of the following formula? f(r)=2*(1-((r/.05)^2), from 0 to 0.05

A:

Q: y fG) = 16 %3D (0.25e-0.5(y-4) b. i) Find Pr(3 <YS 5), correct to four decimal pla

A:

Q: Find two z values so that 53% of the middle area is bounded by them.

A:

Q: Estimate 291/5 using a linear approximation.

A:

Q: A poster consists of a printed area and margins (See image). The area of the entire poster is A = 96…

A:

Q: Find any local extrema in the function.

A: For the given Function    G(X) = 13x3+12x2-6x Local extrema in function is calculated as

Q: 2) Choose one of the following options, which interprets best the area under f(x) on the interval 12…

A:

Q: Use linear approximation to approximate the value of In(0.83) two decimal places. In(0.83) ,

A:

Q: How to find the median with an integral when f(x)=4(1-2x) on the interval [0,1/2]

A: Consider that a continuous random variable X has a probability density function f(x), over the…