Express $$\(2 x^{2}+12 x+11\)$$ in the form $$\(2(x+a)^{2}+b\)$$, where $$\(a\)$$ and $$\(b\)$$ are constants. ........................................................................................................................................................ ........................................................................................................................................................ ........................................................................................................................................................ ........................................................................................................................................................ ........................................................................................................................................................ ........................................................................................................................................................ ........................................................................................................................................................ ........................................................................................................................................................ ........................................................................................................................................................ ........................................................................................................................................................ ........................................................................................................................................................

Mathematics
IGCSE&ALevel
CAIE
Exam No:9709_m20_qp_12 Year:2020 Question No:9(a)

Answer:

\(\left[2(x+3)^{2}\right][-7]\)

Knowledge points:

1.1.1    carry out the process of completing the square for a quadratic polynomial and use a completed square form

Solution:

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