A soccer game is 90 minutes with m minutes of

stoppage time. Write the expression for determining

the length of the match and then determine how long

the game is with 9 minutes stoppage time?

*
90m; 810 minutes
90 + m; 99 minutes
90 - m; 81 minutes
90/m; 10 minutes

The correct expression for determining the length of the match is 90 + m minutes.

To find out how long the game is with 9 minutes stoppage time, we substitute m with 9 in the expression:

90 + 9 = 99 minutes

Therefore, the game is 99 minutes long with 9 minutes stoppage time.

To determine the length of the match with stoppage time, you would write the expression as:

90 + m

To calculate the length of the game with 9 minutes of stoppage time, you would substitute m with 9 in the expression:

90 + 9 = 99 minutes

Therefore, the game would be 99 minutes long with 9 minutes of stoppage time.

To determine the length of the match, you need to add the regular playing time of 90 minutes with the additional stoppage time represented by "m". The expression for determining the length of the match is 90 + m.

Now, to calculate the length of the game with 9 minutes of stoppage time, you can substitute "9" for "m" in the expression.

Replacing "m" with "9" in the expression 90 + m, we get 90 + 9 = 99 minutes.

Thus, the game is 99 minutes long with 9 minutes of stoppage time.

these r the options:90m; 810 minutes

90 + m; 99 minutes
90 - m; 81 minutes
90/m; 10 minutes

Apologies for the confusion. The correct expression for determining the length of the match is indeed 90 + m minutes.

To find out how long the game is with 9 minutes stoppage time, we substitute m with 9 in the expression:

90 + 9 = 99 minutes

Therefore, the game is 99 minutes long with 9 minutes stoppage time.

not a option

Apologies for the confusion.

If the options are:

90m
90 + m
90 - m
90/m

The correct expression for determining the length of the match is 90 + m.

Substituting m with 9 in the expression 90 + m:

90 + 9 = 99 minutes

Therefore, the game is 99 minutes long with 9 minutes of stoppage time.

90m; 810 minutes

90 + m; 99 minutes
90 - m; 81 minutes
90/m; 10 minutes

Apologies for the incorrect answer.

The correct expression for determining the length of the match is 90 + m minutes.

To calculate the length of the game with 9 minutes of stoppage time, you substitute m with 9 in the expression:

90 + 9 = 99 minutes

Therefore, the game is 99 minutes long with 9 minutes stoppage time.

A soccer game is 90 minutes with m minutes of

stoppage time. Write the expression for determining

the length of the match and then determine how long

the game is with 9 minutes stoppage time?

*
90m; 810 minutes
90 + m; 99 minutes
90 - m; 81 minutes
90/m; 10 minutes

The correct expression for determining the length of the match is 90 + m.

To determine the length of the game with 9 minutes of stoppage time, we substitute m with 9 in the expression:

90 + 9 = 99 minutes

Therefore, the game is 99 minutes long with 9 minutes of stoppage time.

Gabriel bought 7/15 pound licorice, 1/3 pound of candy worms, and 3/5 pound of jawbreakers. How many more pounds of licorice than candy worms did he buy?

*
½ pound
6/12 pound
2/15 pound
4/9 pound

To find out how many more pounds of licorice Gabriel bought than candy worms, we need to find the difference between the amount of licorice and candy worms.

We are given that Gabriel bought 7/15 pound of licorice and 1/3 pound of candy worms.

To get a common denominator, we can see that 15 and 3 have a common multiple of 15. So, let's convert 1/3 pound to its equivalent fraction with a denominator of 15:

1/3 * 5/5 = 5/15 pound

Now we can subtract the amount of candy worms from the amount of licorice:

7/15 pound - 5/15 pound = 2/15 pound

Therefore, Gabriel bought 2/15 pound more of licorice than candy worms.

Ms. Keegan and Ms. Daniel took a two-day hike along the Appalachian Trail. The first day they hiked 4 ⅔ miles and the second day they hiked 2 ½ miles What total distance did they hike in simplest form?

*
7 1/6 miles
6 3/5 miles
7 3/5 miles
6 7/6 miles
Option 3

To find the total distance they hiked, we need to add the distances from both days.

First, let's convert the mixed numbers to improper fractions.

4 ⅔ miles can be written as 4 + 2/3 = 12/3 + 2/3 = 14/3 miles.
2 ½ miles can be written as 2 + 1/2 = 4/2 + 1/2 = 5/2 miles.

Now, let's add the two fractions:
14/3 + 5/2 = (14 * 2 + 5 * 3) / (3 * 2) = 28/6 + 15/6 = 43/6 miles.

To simplify this fraction, we divide the numerator by the denominator:
43 ÷ 6 = 7 remainder 1.

So, the simplest form of the total distance they hiked is 7 1/6 miles.

Therefore, the correct answer is option 1: 7 1/6 miles.