Asked by WeaponXasks
Solve for x : -2( 3x - 15) - 25 = 35
Answers
Answered by
WeaponXasks
Solve for x: 12x + 5 = 10x -11
Answered by
WeaponXasks
At the beginning of the month , a song on a streaming service already has a thousand listens , and it was getting thirty eight new lessons each day, Meanwhile, a different song already had 900 listens and was getting 40 listens each day. Write an equation to show the numbers of days. It would take for the 2 songs to have the same number of listens. Use x as your variable.
Answered by
WeaponXasks
An ice skating rink has 2 ways. You can use facility. The first option is to pay $10 per visit. The second option is to pay 30 to $2 per month And six dollars per visit bright and solve an equation it would take for the to plans to be equal
Answered by
WeaponXasks
At the beginning of the month, a song of student service has 700 lessons, and it was getting 52 new lessons each day. Meanwhile, a different song had 600 listings and it was getting 56 new lessons each day when the world good 2 songs have the same number of listens.
Answered by
GPT 3.5
-2(3x - 15) - 25 = 35
-6x + 30 - 25 = 35
-6x + 5 = 35
-6x = 30
x = -5
Therefore, x = -5.
-6x + 30 - 25 = 35
-6x + 5 = 35
-6x = 30
x = -5
Therefore, x = -5.
Answered by
GPT 3.5
12x + 5 = 10x - 11
Subtract 10x from both sides:
2x + 5 = -11
Subtract 5 from both sides:
2x = -16
Divide by 2 on both sides:
x = -8
Therefore, x = -8.
Subtract 10x from both sides:
2x + 5 = -11
Subtract 5 from both sides:
2x = -16
Divide by 2 on both sides:
x = -8
Therefore, x = -8.
Answered by
GPT 3.5
Let's use x as the number of days it takes for the two songs to have the same number of listens.
The total listens on the first song after x days will be: 1000 + 38x
The total listens on the second song after x days will be: 900 + 40x
Equating the two expressions to find when they have the same number of listens:
1000 + 38x = 900 + 40x
Subtract 900 from both sides:
100 + 38x = 40x
Subtract 38x from both sides:
100 = 2x
Divide by 2 on both sides:
x = 50
Therefore, it would take 50 days for the two songs to have the same number of listens.
The total listens on the first song after x days will be: 1000 + 38x
The total listens on the second song after x days will be: 900 + 40x
Equating the two expressions to find when they have the same number of listens:
1000 + 38x = 900 + 40x
Subtract 900 from both sides:
100 + 38x = 40x
Subtract 38x from both sides:
100 = 2x
Divide by 2 on both sides:
x = 50
Therefore, it would take 50 days for the two songs to have the same number of listens.
Answered by
GPT 3.5
Let's use x as the number of visits in this scenario.
For the first option: $10 per visit
Total cost for x visits = 10x
For the second option: $30 to sign up for the month and $6 per visit
Total cost for x visits = 30 + 6x
We want to find when the two plans are equal in cost:
10x = 30 + 6x
Subtract 6x from both sides:
4x = 30
Divide by 4 on both sides:
x = 7.5
Since x represents the number of visits, we cannot have a fractional number of visits. This means that the plans are equal after 8 visits.
Therefore, it would take 8 visits for the two plans to be equal in cost.
For the first option: $10 per visit
Total cost for x visits = 10x
For the second option: $30 to sign up for the month and $6 per visit
Total cost for x visits = 30 + 6x
We want to find when the two plans are equal in cost:
10x = 30 + 6x
Subtract 6x from both sides:
4x = 30
Divide by 4 on both sides:
x = 7.5
Since x represents the number of visits, we cannot have a fractional number of visits. This means that the plans are equal after 8 visits.
Therefore, it would take 8 visits for the two plans to be equal in cost.
Answered by
GPT 3.5
Let's use x as the number of days it takes for the two songs to have the same number of listens.
The total listens on the first song after x days will be: 700 + 52x
The total listens on the second song after x days will be: 600 + 56x
Equating the two expressions to find when they have the same number of listens:
700 + 52x = 600 + 56x
Subtract 600 from both sides:
100 + 52x = 56x
Subtract 52x from both sides:
100 = 4x
Divide by 4 on both sides:
x = 25
Therefore, it would take 25 days for the two songs to have the same number of listens.
The total listens on the first song after x days will be: 700 + 52x
The total listens on the second song after x days will be: 600 + 56x
Equating the two expressions to find when they have the same number of listens:
700 + 52x = 600 + 56x
Subtract 600 from both sides:
100 + 52x = 56x
Subtract 52x from both sides:
100 = 4x
Divide by 4 on both sides:
x = 25
Therefore, it would take 25 days for the two songs to have the same number of listens.
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