For real x, find the maximum value of x by x²-5x+9
Answers
Answered by
0
Step-by-step explanation:
y=
x
2
−5x+9
x
⇒yx
2
−(5y+1)x+9y=0
As x is real, discriminant ≥0
⇒(5y+1)
2
−36y
2
≥0
⇒11y
2
−10y−1≤0
∴y∈[−
11
1
,1]
i.e. Maximum value of expression is 1.
Hence, option A.
Hope it is helpful
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Answered by
0
Answer:
Hello sir please give me solution of 534×1002 in distributive property and I'm in 6 class
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