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⊙ QUESTION ⊙
⊙STEP BY STEP EXPLAINANTION ⊙
=> (x+1)²=(x-3)
=>x²+2x+1=x-3
=>x²+x+4=0
=>This equation has unreal roots.
The roots are complex.
for further solution,
apply,
Shreedharacharya's law.
ans.
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Answer:
(x + 1)² = x - 3
=> x² + 1 + 2x = x - 3
=> x² + 2x - x + 1 + 3 = 0
=> x² + x + 4 = 0
Using the Sridhar Acharya formula,
Comparing the equation with ax² + bx + c, we get,
a = 1, b = 1 and c = 4
x = {-b + - √(b² - 4ac)}/2a
= [-1 + - √{(1)² - (4 × 1 × 4)}]/(2 × 1)
= (-1 + - √(1 - 16)}/2
= (-1 +- √(-15)}/2
= (-1 + √(-15)/2 Or (-1 - √(-15)/2
So, the roots of this equation are imaginary numbers.
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