Anonymous
Apr 16
Find the n th differential coefficient of y=x^6 ?
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Apr 16
To find the nth differential coefficient of y=x^6, we can use the power rule for differentiation.
The power rule states that if y = x^n, then the nth differential coefficient of y is given by:
d^n/dx^n (x^n) = n!
In this case, y = x^6, so the 6th differential coefficient of y is:
d^6/dx^6 (x^6) = 6!
= 720
Therefore, the 6th differential coefficient of y=x^6 is 720.
The power rule states that if y = x^n, then the nth differential coefficient of y is given by:
d^n/dx^n (x^n) = n!
In this case, y = x^6, so the 6th differential coefficient of y is:
d^6/dx^6 (x^6) = 6!
= 720
Therefore, the 6th differential coefficient of y=x^6 is 720.
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