find ht if ht7t122t67Solutiongiven ht7t122t67 ht7t122t67 dif

find h\'(t) if h(t)=(7/(t^(1/2)))-(2/(t^(6/7)))

given

h(t)=(7/t^^1/2)-(2/t^6/7)

h(t)=(7t^-^1/2)-(2t^-^6/7)

differentiate on both sides,d/dx xⁿ=nx^n-1

h\'(t)=(7(-1/2)t⁽^-^1/2)-1)-(2(-6/7)t⁽^-^6/7)-1)

h\'(t)=((-7/2)t^-3^/2)+((12/7)t^-13^/7)

h\'(t)=((-7/2)/t³^/2)+((12/7)/t¹³^/7)

h\'(t)=(-7/(2t³^/2))+(12/(7t¹³^/7))

$find h\'(t) if h(t)=(7/(t^(1/2)))-(2/(t^(6/7)))Solutiongiven h(t)=(7/t^1/2)-(2/t6/7) h(t)=(7t-1/2)-(2t-6/7) differentiate on both sides,d/dx xn=nxn-1 h\'(t)=(7($

find ht if ht7t122t67Solutiongiven ht7t122t67 ht7t122t67 dif

Solution

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