Find the value of c that makes t2−22t+c a perfect square trinomial.
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Answered by
1
Answer:
c is equal to 121.
Step-by-step explanation:
I don't know if I am correct. But answering this.
Given polynomial is t2−22t+c
let's make this into (a-b)^2 form
t2 -2*11*t + c = (t - √c)^2 = t2 - 2*√c *t + c
so from here we can say
√c = 11
or c = 121.
Hope you are satisfied with the solution.
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