What is 4p+1>-7\lor 6p+3<33 ?

The solution to 4p+1>-7\lor 6p+3<33 is True for all p

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4p+1>-7\lor 6p+3<33

4 p + 1 > - 7 or 6 p + 3 < 33

True for all p

Interval Notation

(- \infty, \infty)

Solution steps

4 p + 1 > - 7 or 6 p + 3 < 33

4 p + 1 > - 7 : p > - 2

6 p + 3 < 33 : p < 5

Combine the intervals

p > - 2 or p < 5

Merge Overlapping Intervals

True for all p

2 x + 5 \geq 3 - 7 x

\frac{9}{2 45}

(x - 2) (x + 8) = 0

- \frac{1}{3} \cdot 12

4 n^{2} - 28 n + 49

What is 4p+1>-7\lor 6p+3<33 ?
The solution to 4p+1>-7\lor 6p+3<33 is True for all p