Q is a degree 5 polynomial that passes through the origin, has zeros i and 3 – i, and q( - 2) = – 520. Find the equation for q.
Use r and only real coefficients

Since it passes through the origin, 0 is also a zero. If the coefficients are real, the complex conjugate of any complex zero must also be a zero. Therefore your 5 zeros are

0

i

-i

5 - i

5 + i

p(x) = Ax (x - i) (x + i) [x - (5 - i)] [x - (5 + i)] = Ax (x2 + 1) [x - (5 - i)] [x - (5 + i)]

Expand the expression on the right. The coefficients will come out real. Then set

p(2) = 300

and solve for A. You should be able to finish from here.

the answer is 3/5

step-by-step explanation:

first divide 24 divided by 8 because that is the least common multiple

then divide 40 by 8

then you will get 3/5.

f is the midpoint of