What is v+4>= 2\land 8v-20<= 36 ?

The solution to v+4>= 2\land 8v-20<= 36 is -2<= v<= 7

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v+4>= 2\land 8v-20<= 36

v + 4 \geq 2 and 8 v - 20 \leq 36

- 2 \leq v \leq 7

Solution steps

v + 4 \geq 2 and 8 v - 20 \leq 36

v + 4 \geq 2 : v \geq - 2

8 v - 20 \leq 36 : v \leq 7

Combine the intervals

v \geq - 2 and v \leq 7

Merge Overlapping Intervals

- 2 \leq v \leq 7

2 + 2 i

- 7 = - 3 + a

- 5 ∣ 6 - x ∣ - 5 > - 45

\frac{2 ( \frac{5}{12} )}{1 - ( \frac{5}{12} ) ^{2}}

\frac{5 x + 2}{x - 1} = 3

What is v+4>= 2\land 8v-20<= 36 ?
The solution to v+4>= 2\land 8v-20<= 36 is -2<= v<= 7