The highest scorer of the women's basketball championship was Jessica Bradley. She scored 118 more points than Tina Harner, her teammate. Together, Bradley and Harner scored 1552 points. How many points did each player score during the championship?

Jessica scored 835 points,

and Tina scored 717 points.

Step-by-step explanation:

Let $j$ stand for Jessica Bradley, and let $t$ stand for Tina Harner. By turning the words of this problem into equations, we get:

j - 118 = t

and, j + t = 1552.

Now that we have a system of equations, all we have to do now is to solve it.

By substituting the value of t (first equation) into the second equation, we get:

j + (j - 118) = 1552.

Get rid of the parentheses:

j + j - 118 = 1552

Simplifing:

2j - 118 = 1552

2j = 1670

j = 835.

Now that we know how many points Jessica scored, we can easily find out how many points Tina scored. By sticking in the value of Jessica's score into the first equation.

835 - 118 = t

t = 717.

So, the answer to this problem is (j, t) = (835, 717).

the equivalent expression are always the hardest ones but you look at the gcf also

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