Solve for t.

Question

–79≤t2/0–84

Answer 1

It seems there might be a small confusion in the equation you've provided. The expression you've written, "–79≤t2/0–84," is not clear. It's possible you meant to write something similar to \( -79 \leq \frac{t^2}{0} - 84 \). However, dividing by zero (which is what happens when you divide \( t^2 \) by 0) is undefined in mathematics, which means we cannot interpret this expression in a meaningful way.

Could you please clarify or correct the equation? If it's meant to be an inequality, ensure that the denominator is not zero, and restructure the expression accordingly.

Answer 2

sorry.

Solve for t.
–79≤t/20–84

Answer 3

To solve the inequality

\[ -79 \leq \frac{t}{20} - 84, \]

we'll follow these steps:

1. Isolate the fraction: Add 84 to both sides:

\[ -79 + 84 \leq \frac{t}{20}. \]

This simplifies to:

\[ 5 \leq \frac{t}{20}. \]

2. Eliminate the fraction: Multiply both sides by 20 (note that since 20 is positive, the direction of the inequality does not change):

\[ 5 \times 20 \leq t. \]

This gives:

\[ 100 \leq t. \]

3. Rewrite the result: We can express this as:

\[ t \geq 100. \]

Thus, the solution to the inequality is

\[ t \geq 100. \]

Answer 4

Solve for b.
–5 - –1b≥–20

Answer 5

To solve the inequality

\[ -5 - (-1b) \geq -20, \]

we'll follow these steps:

1. Simplify the expression: The term \(-(-1b)\) simplifies to \(b\):

\[ -5 + b \geq -20. \]

2. Isolate the variable \(b\): Add 5 to both sides of the inequality:

\[ b \geq -20 + 5. \]

This simplifies to:

\[ b \geq -15. \]

Thus, the solution to the inequality is

\[ b \geq -15. \]

Answer 6

Solve for n.
n–26+61<60

Answer 7

To solve the inequality

\[ n - 26 + 61 < 60, \]

follow these steps:

1. Combine like terms: Simplify the left side:

\[ n + 35 < 60. \]

2. Isolate the variable \(n\): Subtract 35 from both sides:

\[ n < 60 - 35. \]

This simplifies to:

\[ n < 25. \]

Thus, the solution to the inequality is

\[ n < 25. \]

Answer 8

Solve for m.
100<2–m

Answer 9

To solve the inequality

\[ 100 < 2 - m, \]

follow these steps:

1. Isolate the term involving \(m\): Subtract 2 from both sides:

\[ 100 - 2 < -m. \]

This simplifies to:

\[ 98 < -m. \]

2. Multiply both sides by -1: Remember, when multiplying or dividing by a negative number, you must reverse the inequality sign:

\[ -98 > m. \]

3. Rewrite it:

\[ m < -98. \]

Thus, the solution to the inequality is

\[ m < -98. \]

Answer 10

Solve for n.
n/17+85<83

Answer 11

To solve the inequality

\[ \frac{n}{17} + 85 < 83, \]

follow these steps:

1. Isolate the term with \(n\): Subtract 85 from both sides:

\[ \frac{n}{17} < 83 - 85. \]

This simplifies to:

\[ \frac{n}{17} < -2. \]

2. Eliminate the fraction: Multiply both sides by 17 (since 17 is positive, the direction of the inequality does not change):

\[ n < -2 \times 17. \]

This gives:

\[ n < -34. \]

Thus, the solution to the inequality is

\[ n < -34. \]