Let's represent the number as "x".
According to the problem, ten less than twice the number is equal to at least 52, which can be expressed as:
2x - 10 ≥ 52
Therefore, the inequality that could be used to solve this problem is:
2x - 10 ≥ 52
Ten less than twice a number is equal to at least 52. What are all the possible values of the number? Write an inequality that could be used to solve this problem. Use the letter x as the variable, and write the inequality so that the x term comes first. Do not solve the inequality.
Note: You will find the option to add a > , < , ≥ , or ≤ symbol in the Comparison (<) keyboard.
9 answers
The sum of 11 and three-fourths of a number is less than 112. What are all the possible values of the number? Write an inequality that could be used to solve this problem. Use the letter x as the variable, and write the inequality so that the x term comes first. Where necessary, write numbers as fractions (rather than decimals). Do not solve the inequality.
Note: You will find the option to add a > , < , ≥ , or ≤ symbol in the Comparison (<) keyboard.
(1 point)
Note: You will find the option to add a > , < , ≥ , or ≤ symbol in the Comparison (<) keyboard.
(1 point)
Let's represent the number as "x".
According to the problem, the sum of 11 and three-fourths of the number is less than 112, which can be expressed as:
11 + (3/4)x < 112
Therefore, the inequality that could be used to solve this problem is:
11 + (3/4)x < 112
According to the problem, the sum of 11 and three-fourths of the number is less than 112, which can be expressed as:
11 + (3/4)x < 112
Therefore, the inequality that could be used to solve this problem is:
11 + (3/4)x < 112
Grace will receive $50 plus $5 per child for babysitting this afternoon. She is hoping to make at least $63 to buy a new video game tonight. How many children does she need to babysit? Write an inequality that could be used to solve this problem. Use the letter x as the variable. Do not solve the inequality.
Note: You will find the option to add a > , < , ≥ , or ≤ symbol in the Comparison (<) keyboard.
Note: You will find the option to add a > , < , ≥ , or ≤ symbol in the Comparison (<) keyboard.
Let's represent the number of children she needs to babysit as "x".
According to the problem, she will receive $50 plus $5 per child, and she wants to make at least $63. Thus, the amount she earns can be expressed as:
$50 + $5x
And it should be greater than or equal to $63, so we can write the inequality:
$50 + $5x ≥ $63
Therefore, the inequality that could be used to solve this problem is:
$50 + $5x ≥ $63
According to the problem, she will receive $50 plus $5 per child, and she wants to make at least $63. Thus, the amount she earns can be expressed as:
$50 + $5x
And it should be greater than or equal to $63, so we can write the inequality:
$50 + $5x ≥ $63
Therefore, the inequality that could be used to solve this problem is:
$50 + $5x ≥ $63
Ten less than twice a number is equal to at most 52. What are all the possible values of the number? Inuk wrote the inequality 2x−10≤52 , where x equals the number, to help solve this problem. Solve his inequality. Use the letter x as your variable and write your x term first.
Note: You will find the option to add a > , < , ≥ , or ≤ symbol in the Comparison (<) keyboard.
Note: You will find the option to add a > , < , ≥ , or ≤ symbol in the Comparison (<) keyboard.
To solve the inequality 2x - 10 ≤ 52, we need to isolate the variable x.
First, we add 10 to both sides of the inequality:
2x - 10 + 10 ≤ 52 + 10
2x ≤ 62
Then, we divide both sides of the inequality by 2 (since 2 is the coefficient of x) to solve for x:
2x/2 ≤ 62/2
x ≤ 31
Therefore, the solution to the inequality is:
x ≤ 31
This means that all values of x that are less than or equal to 31 are possible solutions to the inequality, so the possible values of the number could be any number equal to or less than 31.
First, we add 10 to both sides of the inequality:
2x - 10 + 10 ≤ 52 + 10
2x ≤ 62
Then, we divide both sides of the inequality by 2 (since 2 is the coefficient of x) to solve for x:
2x/2 ≤ 62/2
x ≤ 31
Therefore, the solution to the inequality is:
x ≤ 31
This means that all values of x that are less than or equal to 31 are possible solutions to the inequality, so the possible values of the number could be any number equal to or less than 31.
Helena will receive $53 plus $4 per kid for babysitting this afternoon. She is hoping to make at least $69. How many kids does she need to babysit? She writes the inequality 4x+53≥69 , where x equals the number of kids, to help figure this out. Solve her inequality. Use the letter x as your variable and write your x term first.
Note: You will find the option to add a > , < , ≥ , or ≤ symbol in the Comparison (<) keyboard.
Note: You will find the option to add a > , < , ≥ , or ≤ symbol in the Comparison (<) keyboard.
To solve the inequality 4x + 53 ≥ 69, we need to isolate the variable x.
First, we subtract 53 from both sides of the inequality:
4x + 53 - 53 ≥ 69 - 53
4x ≥ 16
Then, we divide both sides of the inequality by 4 (since 4 is the coefficient of x) to solve for x:
4x/4 ≥ 16/4
x ≥ 4
Therefore, the solution to the inequality is:
x ≥ 4
This means that Helena needs to babysit at least 4 kids in order to make at least $69.
First, we subtract 53 from both sides of the inequality:
4x + 53 - 53 ≥ 69 - 53
4x ≥ 16
Then, we divide both sides of the inequality by 4 (since 4 is the coefficient of x) to solve for x:
4x/4 ≥ 16/4
x ≥ 4
Therefore, the solution to the inequality is:
x ≥ 4
This means that Helena needs to babysit at least 4 kids in order to make at least $69.