Translate the sentence into an inequality. Three subtracted from b is at least 18 .

Identify operation and inequality: Identify the math operation and the inequality in the phrase: ＂Three subtracted from b is at least 18＂ The phrase ＂Three subtracted from＂ indicates a subtraction operation. The phrase ＂at least＂ indicates a greater than or equal to inequality.Write expression for subtraction: Write an expression to represent ＂Three subtracted from b＂. For subtraction, the order is important. The phrase ＂Three subtracted from b＂ means b comes first, and then 3 is subtracted. The expression is b - 3.Write inequality for comparison: Write an inequality to represent ＂Three subtracted from b is at least 18＂. The phrase ＂is at least＂ translates to a greater than or equal to sign (≥). The inequality that represents the sentence is b - 3 ≥ 18.

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Translate the sentence into an inequality.
Three subtracted from
b is at least 18 .

Translate the sentence into an inequality. $\newline$ Three subtracted from $b$ is at least $18$ .

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Math Problems

Grade 6

Write an equation from words

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Q. Translate the sentence into an inequality.

\newline

Three subtracted from

b

is at least

18

Identify operation and inequality: Identify the math operation and the inequality in the phrase: $\newline$ ＂Three subtracted from $b$ is at least $18$ ＂ $\newline$ The phrase ＂Three subtracted from＂ indicates a subtraction operation. $\newline$ The phrase ＂at least＂ indicates a greater than or equal to inequality.
Write expression for subtraction: Write an expression to represent ＂Three subtracted from $b$ ＂. $\newline$ For subtraction, the order is important. $\newline$ The phrase ＂Three subtracted from $b$ ＂ means $b$ comes first, and then $3$ is subtracted. $\newline$ The expression is $b - 3$ .
Write inequality for comparison: Write an inequality to represent ＂Three subtracted from $b$ is at least $18$ ＂. $\newline$ The phrase ＂is at least＂ translates to a greater than or equal to sign ( $\geq$ ). $\newline$ The inequality that represents the sentence is $b - 3 \geq 18$ .