Base in your question that ask to find the Taylor series for function f(x) at a given value of A. And assume that F has a power series expansion. So to solve this you must first derive its function in to a standard series for taylor. Then after that you will came up with a solution of <span>Ts</span>=<span>c0</span><span><span>(x−a<span>)^0/</span></span><span>0! </span></span>+ <span>c1</span><span><span>(x−a<span>)^1/ </span></span><span>1! </span></span>+ <span>c2</span><span><span>(x−a<span>)^2/</span></span><span>2!</span></span>+<span>c3</span><span><span>(x−a<span>)^3/</span></span><span>3!</span></span>
Answer is C.9(3r-4) and 27r-36
Step-by-step explanation:
Answer:
1.
a. American Ampersand
2.
a. is the answer
Step-by-step explanation:
For the standard deviation they did population standard deviation instead of just standard deviation.
