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Answer :
The total number of goals scored in the game is 18. Pete scored 8 goals, which represent 4/9 of the total goals.
We are told that Pete scored 4/9 of the total goals in the game and that Pete scored 8 goals. The question asks us to find the total number of goals scored in the game. Let the total number of goals be represented by "x." The equation for this scenario can be written as:
4/9 * x = 8
This equation shows that 4/9 of the total number of goals equals 8. To solve for "x," the total number of goals, we need to isolate "x" on one side of the equation. We do this by multiplying both sides of the equation by the reciprocal of 4/9, which is 9/4:
x = (8 * 9) / 4
Now, simplifying the right side of the equation:
x = 72 / 4
x = 18
The total number of goals scored in the game is 18.
We used the proportion of Pete's goals to the total goals (4/9) and set up an equation to solve for the total goals. By applying simple multiplication and division, we found that the total number of goals scored in the game was 18.
Complete question:
Pete scored 4 ninths of the goals in a game. If Pete scored 8 goals, how many goals were scored in total?
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Answer:
4÷9= 0.4 repeating
8÷ 0.4 repeating= 18
We can actually check our answer here!
Take 8 and divide it by 18. You get= 0.4!
So the answer is 18 goals!