If P(x) = √3 x²-3x+2 find the
value of P(√3)
Answers
Answered by
0
answer:
2
Step-by-step explanation:
P(x) = √3 x²-3x+2
p(√3)=√3(√3)² -3(√3)+2
= 3√3-3√3+2
=2
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Answered by
2
Answer:
p(√3) = 2
Note:
★ If the expression for a polynomial p(x) is given , then to fine p(a) we just need to put x = a every where in the expression of p(x) .
Solution:
Given : p(x) = √3x² - 3x + 2
To find : p(√3) = ?
Now,
We have ,
p(x) = √3x² - 3x + 2
Let's find p(√3) on putting x = √3 everywhere in the expression of p(x) .
Thus,
=> p(x) = √3x² - 3x + 2
=> p(√3) = √3•(√3)² - 3•(√3) + 2
=> p(√3) = 3√3 - 3√3 + 2
=> p(√3) = 2
Hence,
The required value of p(√3) is 2 .
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