Let f(0) = 2 cose for 0 ≤ 0 ≤ 2πt. Part A: At what value of 0 does f(0) reach a maximum? Part B: Determine the equation of a line tangent to f(0) at 0=3 Part C: At what value of 0 is the tangent line to f vertical? 0= Leave your answer as an exact value in point-slope form.

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Q: Can you show the steps you did to get to the result?

A: By using synthetic division to divide the polynomial x4+3-hx3-2hx2-2h2x+h3 by the polynomial x-h.

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Q: THIS SOLUTION IS DIFFICULT TO READ - CAN THIS BE HAND WRITTEN?

A:

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A:

Q: Is there another way to solve this without this complicated formula?

A: The number of rolls of die, The number of faces of a die

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A:

Q: Is it possible to write it in a piece of paper for a clearer solution? thank you!

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Q: Can you explain part (ii) more? just like a basic step by step explanation of everything that…

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Q: Noah says, "I worked the problem from left to right and ended up with `20-45x`."

A: NO, I don't agree with Noah. His approach is incorrect.

Q: Can you only make it first principles only?

A: We have to find the tangent equation using first principle of derivative.

Q: can this be done on paper?

A:

Q: how about part D, how to solve that?

A: The information provided in the question are as follows :-…

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A: 2cos3x+21=2

Q: Is there a handwritten one? I can't read this formula.

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Q: an more work be shown on how to solve this

A: By using a scalar projection to find the shortest distance from the point 1,-2, 5to the plane given…

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Q: Can you please solve this for C. Please do it on paper.

A: From the given information:

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A: Given,

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A:

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Q: Can anyone explain how the answer come? I didn't understand much from the first step, why is there…

A: let z= x+iy  be the complex number