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Answered by
0
Step-by-step explanation:
Answer:
\bold\red{(2p-1)(2p-3)}(2p−1)(2p−3)
Step-by-step explanation:
Given,
4 {p}^{2} - 8p + 34p
2
−8p+3
Now,
On Middle term splitting,
we get,
\begin{gathered}= 4 {p}^{2} - (6p + 2p) + 3 \\ \\ = 4 {p}^{2} - 2p - 6p + 3\end{gathered}
=4p
2
−(6p+2p)+3
=4p
2
−2p−6p+3
Now,
Taking common terms,
we get,
\begin{gathered}= 2p(2p - 1) - 3(2p - 1) \\ \\ = (2p - 1)(2p - 3)\end{gathered}
=2p(2p−1)−3(2p−1)
=(2p−1)(2p−3)
Hence,
Factors are
\bold{(2p - 1)(2p - 3)}(2p−1)(2p−3)
Answered by
1
4p^2 + 8p +3 = 0
4p^2 + 2p+6p+3 =0
2p (2p+1) +3 (2p+1)=0
(2p+1)(2p+3)=0
★ 2p+1=0
2p= -1
p= -1/2
OR
★ 2p+3=0
2p= -3
p= -3/2
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