solve for d.\n-19d - 37 ≥ -29 + 35d or d - 10 > 65\nwrite your answer as a compound inequality with…

solve for d.\n-19d - 37 ≥ -29 + 35d or d - 10 > 65\nwrite your answer as a compound inequality with integers, proper fractions, and improper fractions in simplest form.
Answer
Explanation:
Step1: Solve the first inequality
Add $19d$ to both sides of $-19d - 37\geq - 29+35d$: $-37\geq - 29 + 35d+19d$ $-37\geq - 29+54d$ Add 29 to both sides: $-37 + 29\geq54d$ $-8\geq54d$ Divide both sides by 54: $d\leq-\frac{8}{54}=-\frac{4}{27}$
Step2: Solve the second inequality
Add 10 to both sides of $d - 10>65$: $d>65 + 10$ $d>75$
Answer:
$d\leq-\frac{4}{27}$ or $d>75$