Y= √(x/m) √(m/x) then 2xy dy/dx - x/m m/x is equal to?
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Aswin Verma
Apr 15, 2022 |
Y = sqrt(x/m) * sqrt(m/x)
Using product rule, we get
dy/dx ={ x^2 * sqrt(m/x) - m^2 * sqrt(x/m) } / 2mx^2
Now, 2xy*dy/dx =
(x^2 - m^2) / mx
Simply substitute the value of 2xy*dy/dx in the question and solve further to get 0
The final answer is 0
Y = sqrt(x/m) * sqrt(m/x)Using product rule, we getdy/dx ={ x^2 * sqrt(m/x) - m^2 * sqrt(x/m) } / 2mx^2Now, 2xy*dy/dx =(x^2 - m^2) / mxSimply substitute the value of 2xy*dy/dx in the question and solve further to get 0The final answer is 0
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Y = sqrt(x/m) * sqrt(m/x)Using product rule, we getdy/dx ={ x^2 * sqrt(m/x) - m^2 * sqrt(x/m) } / 2mx^2Now, 2xy*dy/dx =(x^2 - m^2) / mxSimply substitute the value of 2xy*dy/dx in the question and solve further to get 0The final answer is 0
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