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Popular >

-3b-4<=-3b-4<= 3b+33b+3

Solution

- 3 b - 4 \leq - 3 b - 4 \leq 3 b + 33 b + 3

Solution

b \geq - \frac{7}{39}

+2

Interval Notation

[- \frac{7}{39}, \infty)

Decimal Notation

b \geq - 0.17948 \dots

Solution steps

- 3 b - 4 \leq - 3 b - 4 \leq 3 b + 33 b + 3

If

a \leq u \leq b

then

a \leq u and u \leq b

- 3 b - 4 \leq - 3 b - 4 and - 3 b - 4 \leq 3 b + 33 b + 3

- 3 b - 4 \leq - 3 b - 4 :

True for all

b

- 3 b - 4 \leq 3 b + 33 b + 3 : b \geq - \frac{7}{39}

Combine the intervals

True for all b and b \geq - \frac{7}{39}

Merge Overlapping Intervals

b \geq - \frac{7}{39}

Popular Examples

∣ 26 - 4 c ∣ = - 2

2 - 2 x > - 20

7 x - 3 = 3 + 6 x

4 n^{2} + 13 n = 0

simplify (-5)/9 simplify

\frac{- 5}{9}

Frequently Asked Questions (FAQ)

What is -3b-4<=-3b-4<= 3b+33b+3 ?
The solution to -3b-4<=-3b-4<= 3b+33b+3 is b>=-7/39