Solve the inequality and give the solution in interval notation.
-$4 x + 10

Name: Solve the inequality and give the solution in interval notation. -$4 x + 10 < 42$ A) $( - \infty , 8 ]$ B) $[ 8 , \infty )$ C) $( 8 , \infty )$ D) $( - \infty , 8 )$
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Question

Solve the inequality and give the solution in interval notation.
-$4 x + 10 < 42$
A) $( - \infty , 8 ]$
B) $[ 8 , \infty )$
C) $( 8 , \infty )$
D) $( - \infty , 8 )$

Quizplus · Accepted Answer

First, solve the inequality: $4x + 10 < 42$. Subtract 10 from both sides to get $4x < 32$. Then, divide by 4 to get $x < 8$. This means all values less than 8 are solutions, which is represented by the interval $(-\infty, 8)$.

Solve the Inequality and Give the Solution in Interval Notation 4x+10<424 x + 10 < 424x+10<42

Solve the Inequality and Give the Solution in Interval Notation $4 x + 10 < 42$