What is -8-5(10t+1)>= 4t-10-9t ?

The solution to -8-5(10t+1)>= 4t-10-9t is t<=-1/15

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-8-5(10t+1)>= 4t-10-9t

- 8 - 5 (10 t + 1) \geq 4 t - 10 - 9 t

t \leq - \frac{1}{15}

Interval Notation

(- \infty, - \frac{1}{15}]

Decimal Notation

t \leq - 0.06666 \dots

Solution steps

- 8 - 5 (10 t + 1) \geq 4 t - 10 - 9 t

Group like terms

- 8 - 5 (10 t + 1) \geq 4 t - 9 t - 10

Add similar elements:

4 t - 9 t = - 5 t

- 8 - 5 (10 t + 1) \geq - 5 t - 10

Expand

- 8 - 5 (10 t + 1) : - 50 t - 13

- 50 t - 13 \geq - 5 t - 10

Move

13

to the right side

- 50 t \geq - 5 t + 3

Move

5 t

to the left side

- 45 t \geq 3

Multiply both sides by

- 1

45 t \leq - 3

Divide both sides by

45

t \leq - \frac{1}{15}

8 \cdot 12

r^{2} - 2 r + 1

8 x + 1 > - 5 and 4 x + 1 \leq 17

\frac{x - 2}{x ^{2} - 9} < 0

6^{6}

What is -8-5(10t+1)>= 4t-10-9t ?
The solution to -8-5(10t+1)>= 4t-10-9t is t<=-1/15