The problem can be solved by setting up an equation based on the information given.

First, we know that Paul's usual hourly wage is $x$ and he works for 66 hours at this wage. So, his earnings for these 66 hours would be $66x$.

Next, we know that he works for 22 more hours at an increased wage of $(2x+3)$. So, his earnings for these 22 hours would be $22(2x+3)$.

Finally, we know that his total earnings for the 88 hours is $146. So, we can set up the following equation to represent this situation:

$66x + 22(2x+3) = 146$

Solving this equation will give us the value of $x$, which is Paul's usual hourly wage.

Let's simplify the equation:

$66x + 44x + 66 = 146$

Combine like terms:

$110x + 66 = 146$

Subtract 66 from both sides:

$110x = 80$

Finally, divide both sides by 110 to solve for $x$:

$x = 80/110 = 0.727$

So, Paul's usual hourly wage is approximately $0.73.

Question

The problem can be solved by setting up an equation based on the information given.

First, we know that Paul's usual hourly wage is $x$ and he works for 66 hours at this wage. So, his earnings for these 66 hours would be $66x$.

Next, we know that he works for 22 more hours at an increased wage of $(2x+3)$. So, his earnings for these 22 hours would be $22(2x+3)$.

Finally, we know that his total earnings for the 88 hours is $146. So, we can set up the following equation to represent this situation:

$66x + 22(2x+3) = 146$

Solving this equation will give us the value of $x$, which is Paul's usual hourly wage.

Let's simplify the equation:

$66x + 44x + 66 = 146$

Combine like terms:

$110x + 66 = 146$

Subtract 66 from both sides:

$110x = 80$

Finally, divide both sides by 110 to solve for $x$:

$x = 80/110 = 0.727$

So, Paul's usual hourly wage is approximately $0.73.

Knowee AI · Accepted Answer