Evaluating a polynomial A(x) of degree-bound n at a given point x0 can also be done by dividing A(x) by the polynomial (x−x0) to obtain a quotient polynomial q(x) of degree-bound n − 1 and a remainder r, such that

A(x) = q(x)(x − x0) + r.

Clearly, A(x0) = r. Show how to compute the remainder r and the coefficients of q(x) in time Θ(n) from x0 and the coefficients of A.

answer: asdfghjkl,mnbv

step-by-step explanation:

c. 27 units.

step-by-step explanation:

we are told that in circle a, ∠bae ≅ ∠dae.

we can see from our given diagram that in and ;

, as these are radii of our given circle.

therefore, by sas congruence postulate.

hence, side be will be equal to side de as corresponding parts of congruent triangles are congruent. so we can set an equation to find the value of x as:

now let us substitute x=17 in the expression for the length of be.

therefore, length of be will be 27 units and option c is the correct choice.

answer: 12   they all have at least 28 days

step-by-step explanation: haha