Using the Remainder Theorem In Exercises 45-50, write the function in the form f ( x ) = ( x – k ) q ( x ) + r for the given value of k, and demonstrate that f ( k ) = r . f ( x ) = x 3 – 4 x 2 – 10 x + 8 , k = – 2
Using the Remainder Theorem In Exercises 45-50, write the function in the form f ( x ) = ( x – k ) q ( x ) + r for the given value of k, and demonstrate that f ( k ) = r . f ( x ) = x 3 – 4 x 2 – 10 x + 8 , k = – 2
Solution Summary: The author explains how to determine the function f(x) — the last row terms are the coefficients of the quotient while the final term is the remainder.
Using the Remainder Theorem In Exercises 45-50, write the function in the form
f
(
x
)
=
(
x
–
k
)
q
(
x
)
+
r
for the given value of k, and demonstrate that
f
(
k
)
=
r
.
Ms.sally has 12 studentsMr Franklin has twice as many students as Ms. Sally.how many students does Mr Franklin have?
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