Problem 1.
Solve the quadratic equations: x2 – x – 132 = 0
Solution:
We find –132 = (–12) × (11), (–12) + 11 = –1.
Hence we get x2 – x – 132 = [x + (–12)] (x + 11) = (x – 12) (x + 11)=0
X= 12, -11
Problem 1:
Solve the equation: 15 – 2x – x2=0
Solution:
Writing in the standard form,
15 – 2x – x2 = –x2 – 2x + 15
= (–1) (x2 + 2x – 15).
Here, we find –15 = 5 × –3, 5 + (–3) = 2
Hence, we get 15 – 2x – x2 = (–1) [(x+5) {x + (–3)}]
(–1) (x +5)(x – 3) = 0
(x + 5) (3 – x). = 0
X= -5,-3
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