3 years ago

Find the inverse of f(x)=(x-1)^3

1 answer:

7 0

$f (x)=(x-1)^3 \\ y =(x-1)^3 \\\\\sf Replace~ x ~with~ y ~and~ vice~ versa \\ x = (y-1)^3 \\ \sqrt[3]{x} =y-1 \\ \\ Solve~for~y\\\\ \boxed {y= \sqrt[3]{x} +1}$

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kakasveta [241]

Answer:

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Step-by-step explanation:

Given: 10 less than $j$ is 35.

To find: The equation of the given situation.

Solution: We need to write an equation for 10 less than $j$ is 35.

Here, we will break down the sentence to form the equation.

10 less than $j$ means $j - 10$ .

Then, it says 10 less than $j$ is 35 which means it is equal to 35.

So, the sentence 10 less than $j$ is 35 can be written as 10 less than $j$ is equal to 35.

Now, 10 less than $j$ is equal to 35 can be shown as $j - 10 = 35$ .

Therefore, the required equation is $j - 10 = 35$ .

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