Question 19 of 45
Which of the following is the inverse of H(m) if H(m) =m/5+1

The inverse function of a function f is a function that undoes the operation of f. The inverse of f exists if and only if f is bijective.

Given:

H(m) = (m/5)+1

ley H(m) =y then

y= (m/5)+1

and,

m= (y/5)+1

On subtracting 1 from both sides

m-1 = (y/5)+1 -1

m-1 = (y/5)

Now, multiply both side by 5 we get

5(m-1)= y

Hence, the inverse of function is 5(m-1).

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Question 19 of 45 Which of the following is the inverse of H(m) if H(m) =m/5+1

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What is inverse of function?

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Question 19 of 45
Which of the following is the inverse of H(m) if H(m) =m/5+1