r+24≤
–
76
11 answers
It seems like the equation you provided is incomplete. In order to find the value of r, we need a complete equation or inequality.
Solve for r. r+24≤ – 76
To solve for r in the inequality, we can isolate the variable r on one side of the inequality sign.
r + 24 ≤ -76
To isolate r, we need to get rid of the 24 on the left side. We can subtract 24 from both sides of the inequality:
r + 24 - 24 ≤ -76 - 24
r ≤ -100
Thus, the solution for r is r ≤ -100.
r + 24 ≤ -76
To isolate r, we need to get rid of the 24 on the left side. We can subtract 24 from both sides of the inequality:
r + 24 - 24 ≤ -76 - 24
r ≤ -100
Thus, the solution for r is r ≤ -100.
a+48≥-2
To solve for a in the inequality, let's isolate the variable a.
a + 48 ≥ -2
We can isolate a by subtracting 48 from both sides of the inequality:
a + 48 - 48 ≥ -2 - 48
a ≥ -50
Therefore, the solution for a is a ≥ -50.
a + 48 ≥ -2
We can isolate a by subtracting 48 from both sides of the inequality:
a + 48 - 48 ≥ -2 - 48
a ≥ -50
Therefore, the solution for a is a ≥ -50.
19u≥76
To solve for u in the inequality, let's isolate the variable u.
19u ≥ 76
We can isolate u by dividing both sides of the inequality by 19:
(19u)/19 ≥ 76/19
u ≥ 4
Therefore, the solution for u is u ≥ 4.
19u ≥ 76
We can isolate u by dividing both sides of the inequality by 19:
(19u)/19 ≥ 76/19
u ≥ 4
Therefore, the solution for u is u ≥ 4.
c+15> – 69
To solve for c in the inequality, let's isolate the variable c.
c + 15 > -69
We can isolate c by subtracting 15 from both sides of the inequality:
c + 15 - 15 > -69 - 15
c > -84
Therefore, the solution for c is c > -84.
c + 15 > -69
We can isolate c by subtracting 15 from both sides of the inequality:
c + 15 - 15 > -69 - 15
c > -84
Therefore, the solution for c is c > -84.
19y<95
To solve for y in the inequality, let's isolate the variable y.
19y < 95
We can isolate y by dividing both sides of the inequality by 19:
(19y)/19 < 95/19
y < 5
Therefore, the solution for y is y < 5.
19y < 95
We can isolate y by dividing both sides of the inequality by 19:
(19y)/19 < 95/19
y < 5
Therefore, the solution for y is y < 5.