Which can be a possible solution for the inequality x-14 < 51? A. 64 B. 65 C. 66 D. 67

Add 14 to isolate x: Add 14 to both sides of the inequality to isolate x on one side. The inequality becomes x < 51 + 14.Calculate sum: Calculate the sum on the right side of the inequality. 51 + 14 equals 65.Inequality x < 65: The inequality now reads x < 65. This means that any number less than 65 is a solution to the inequality.Check provided options: Look at the provided options to determine which one is less than 65. The options are A. 64, B. 65, C. 66, D. 67.Compare options to 65: Compare each option to the number 65. Option A is 64, which is less than 65. Options B, C, and D are 65, 66, and 67, respectively, which are not less than 65.Identify correct answer: Since 64 is the only number that is less than 65, option A is the correct answer.

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Which can be a possible solution for the inequality

x-14 < 51?
A. 64
B. 65
C. 66
D. 67

Which can be a possible solution for the inequality $\newline$ x-14<51 ? $\newline$ A. $64$ $\newline$ B. $65$ $\newline$ C. $66$ $\newline$ D. $67$

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Algebra 1

Does (x, y) satisfy the inequality?

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Q. Which can be a possible solution for the inequality

\newline

x-14<51 ?

\newline

64

\newline

65

\newline

66

\newline

67

Add $14$ to isolate x: Add $14$ to both sides of the inequality to isolate x on one side. The inequality becomes x < 51 + 14.
Calculate sum: Calculate the sum on the right side of the inequality. $51 + 14$ equals $65$ .
Inequality x < 65: The inequality now reads x < 65. This means that any number less than $65$ is a solution to the inequality.
Check provided options: Look at the provided options to determine which one is less than $65$ . The options are A. $64$ , B. $65$ , C. $66$ , D. $67$ .
Compare options to $65$ : Compare each option to the number $65$ . Option A is $64$ , which is less than $65$ . Options B, C, and D are $65$ , $66$ , and $67$ , respectively, which are not less than $65$ .
Identify correct answer: Since $64$ is the only number that is less than $65$ , option A is the correct answer.