Write an algebraic equation for the following problem and then solve it. When Angela and Walker first started working for the supermarket, their weekly salaries totaled $650. Now during the last 25 years Walker has seen his weekly salary triple. Angela has seen her weekly salary become four times larger. Together their weekly salaries now total $2370. How much did they each make 25 years ago?
So what are we trying to find here ?
we're trying to find and equation so something = 2370
once there is an equation, i can solve it
Yes, we want to find the Old salaries of Angela and Walker by setting up an equation.
Let : A = old salary of Angela W = old salary of Walker
Sum of their old salaries was 650. Can you write an equation for this using above variables ?
i cant
That's okay. You'd find it easier once I showed you how to setup the equation.
We have defined A and W for their past salaries. Since we know that their old salaries add up to 650 : A + W = 650
That's one equation. We need to setup another equation like that for the sum of their present salaries
What does their present salaries add up to ?
2370
3w+4a=2370
?
Awesome!
So we have two equations : a + w = 650 3w+4a=2370
You should be able to solve them ?
i cant use a and w as the variables, it tells me to type the expression as x as the variable
x for Angela or Walker ?
so its, 3x+4x=2370
but that would imply they make the same
No, can you take a screenshot of the question and attach here ?
Try this : 3x + 4(650-x) = 2370
Try entering this : 3x + 4*(650-x) = 2370
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