Several games were played between two basketball teams: the Tigers and the Bears.

The Tigers won the first game by two points. A total of 90 points was scored during the game. How many points did each team score?

x + x+2 = 90

so, 44 to 46

thank you!

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44 to bears,46 to tigers

To find out how many points each team scored in the first game, we need to use the information provided.

Let's assume that the Tigers scored X points and the Bears scored Y points.

According to the statement, the Tigers won the game by two points. This means that X - Y = 2.

We also know that a total of 90 points was scored during the game. So, X + Y = 90.

Now we have a system of two equations:

X - Y = 2 --- (Equation 1)
X + Y = 90 --- (Equation 2)

There are multiple ways to solve this system of equations, but I will use the method of substitution.

From Equation 1, we can write X = 2 + Y.

Substituting this value of X in Equation 2, we get:

(2 + Y) + Y = 90

Simplifying the equation:

2 + 2Y = 90

Subtracting 2 from both sides:

2Y = 88

Finally, dividing by 2 on both sides:

Y = 44

Now, substituting this value of Y back into Equation 1:

X - 44 = 2

X = 46

Therefore, the Tigers scored 46 points and the Bears scored 44 points in the first game.