Ahigh school basketball team scored 60 points in last week’s game. the team scored a total of 27 baskets; some were two-point shots and some were three-point shots. how many two-point shots did they make? how many three-point shots did they make? x + y = 27, 2x + 3y = 60 what is the solution of the system of equations, and what does it represent? (6, 21); 6 two-point shots and 21 three-point shots (6, 21); 6 three-point shots and 21 two-point shots (21, 6); 21 two-point shots and 6 three-point shots (21, 6); 21 three-point shots and 6 two-point shots

C) (21,6); 21 two-point shots and 6 three-point shots

Step-by-step explanation:

just did the assignment :/

Let's comment the system. We can see that the first equation is . It means that x and y are two quantities that sum to 27. Since we know that the team scored a total of 27 baskets, we know that x and y are something that "compose" the number of baskets. So, they must be the number of two and three points shot.

The second equation is . We know that the team scored 60 points, and that every x is "worth" 2 and every y is "worth" 3. So, x is the number of two-points shots and y is the number of three points shots.

To solve the system we can isolate y from the first equation:

and substitute this expression in the second equation:

So, we can deduce back

Now remember that x was the number of two-points shots and y was the number of three-points shots to get to the answer.

a.)the line for function b is steeper

6

step-by-step explanation: