Answer:
The Remainder Theorem tells us the remainder when p(x) is divided by (x−c), namely p(c), is 0, which means (x−c) is a factor of p
Step-by-step explanation:
in simplest definition it tells you that
if you divide P(c) to. (x-c) there is no
remainder or it is a factor of P(c)
P(x)=10
c=2
i give you some other example lets say a whole number 10 is divided by 2 the result will have no remainder
or P(x)=0 but if c=3
when you divide 10 to 3 then it has a remainder of 3.333
P(c)=3.333
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Answers & Comments
Answer:
The Remainder Theorem tells us the remainder when p(x) is divided by (x−c), namely p(c), is 0, which means (x−c) is a factor of p
Step-by-step explanation:
Step-by-step explanation:
in simplest definition it tells you that
if you divide P(c) to. (x-c) there is no
remainder or it is a factor of P(c)
P(x)=10
c=2
i give you some other example lets say a whole number 10 is divided by 2 the result will have no remainder
or P(x)=0 but if c=3
when you divide 10 to 3 then it has a remainder of 3.333
P(c)=3.333