Solve this question of inequality by wavy curve method.. Correct answer will be marked as brainliest...so get ready with your pens to solve.
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Step-by-step explanation:
Let x^2-6x = y
According to question ,
(y+3)(y-2)≤ 50
→ , y^2 + y -56≤0
→(y+8)(y-7)≤0
Using wavy curve ,
y belongs to [-8,7]
Thus ,
y ≥ -8 and , y ≤ 7
Solve both conditions,
x belongs to [-7,1]
Answered by
0
Step-by-step explanation:
Let x^2-6x = y
According to question ,
(y+3) (y-2)≤ 50
→ , y^2 + y -56≤0
→(y+8) (y-7)≤0
Using wavy curve ,
y belongs to [-8,7]
Thus ,
y ≥ -8 and , y ≤ 7
Since , we have assumed x ^2 - 6 x = y
→ -8 ≤ x^2 - 6 x ≤ 7
We will again form two equations ,
x ^2 - 6 x - 7 ≤ 0 ...... (1 )
And ,
x^2 - 6 x +8 ≥ 0 ........... (2)
Solving these equations with wavy curve method we will get x belongs to [ -1 , 7]
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