The sum of a number and its positive square root is 6/25 find the number
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here's ur answer :-)
x+sqrt(x)=6/25
x+sqrt(x)=6/25
sqrt(x)=y
y2+y−6/25=0
=>y=(−1+/−sqrt(1+24/25))/2
=>y=−1/2+/−sqrt(49/25)/2
=>y=−1/2+/−7/10
y=−5/10+7/10=1/5y=−5/10+7/10=1/5 and
y=−5/10–7/10=−12/10=−6/5
But y cannot be negative, so y=1/5
=> x=1/25
The number is 1/25.
if u find my answer helpful plzz mark it as branliest :-)
x+sqrt(x)=6/25
x+sqrt(x)=6/25
sqrt(x)=y
y2+y−6/25=0
=>y=(−1+/−sqrt(1+24/25))/2
=>y=−1/2+/−sqrt(49/25)/2
=>y=−1/2+/−7/10
y=−5/10+7/10=1/5y=−5/10+7/10=1/5 and
y=−5/10–7/10=−12/10=−6/5
But y cannot be negative, so y=1/5
=> x=1/25
The number is 1/25.
if u find my answer helpful plzz mark it as branliest :-)
BrainlyQueen01:
plzz mark it as branliest
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