The top of a 15-foot-long ladder rests against a vertical wall with the bottom of the ladder on level ground, as shown above (it's just a ladder leaning against a wall). The ladder is sliding down...

The top of a 15-foot-long ladder rests against a vertical wall with the bottom of the ladder on level ground, as shown above (it's just a ladder leaning against a wall). The ladder is sliding down...

I have to do a writing project choosing a theorem and i chose the mean value theorem for derivatives, these are the three questions help me with question b! a) state the conditions...

Gretchen's garden measured 10 feet long by 12 feet wide. Gretchen decreased the length each side of the garden by the same amount and decreased the area by one third. By how many feet did Gretchen...

f (x)= 4x^2-2x^2-12x+1

How do I determine which consecutive integers the real zeros of f (x)=3x^4+x^3-2x^2+4 are between?

List all possible rational zeros of f (x)= 2x^3-4x^2+5x-3. Then determine the rational zeros.

How do I find the number of real zeros for the function f (x)= x^3-2x^2-8x?

Can you please explain step by step how to do it and the final result? Thanks!

We have done this problem writing in terms of sin3x and cos3x, but never sin2x and cos2x when the equation has 3x. This is a super important problem for extra credit and I don't understand how to...

We have done this problem writing in terms of sin3x and cos3x, but never sin2x and cos2x when the equation has 3x. This is a super important problem for extra credit and I don't understand...

A. Verticle asymtote at x=1, hole at x=0 holes at x=-1 and x=0, resembles y=x^2

How do I find the asymtotes of the functions y=x/x^2+2x+1 y=x-1/x^5-4x^3 y=5x^2-10x+1/x/2

How do I create a form of y=f(x) that satisfies each set of conditions: A. Verticle asymptote at x=4, hole at x=0 B. Verticle asymtotes at x=-5 and x=1, hole at x= -1 C...

y=1/x^2 A. y=1/x^2+3 B. y=1/(x+9)^2 C. y=1/(x+5)^2-1 E. y= -1/(x-2)

Two corridors 3m and 4m wide meet at right angles. Find the length of the shortest thin straight road that can pass horizontally around the corner.

Document 488k

Finally, we find the coordinates of the vertices of the right triangle in the first quadrant with a hypotenuse of minimum length.

Document 618k

This is a further illustration of the calculation of the derivative of D(x).

Document 686k

This page illustrates how to utilize the First Derivative Test in order to determine whether the critical numbers of a function are a maximum...

Document 655k

This is the first of four pages illustrating how to calculate the derivative of D in order to determine the critical numbers of D(x).&n...

Document 12k

This file contains the set-up to determining the vertices of the right triangle.

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