What is 7-1[6-10(y+1)]>2{5-1[2-(y-3)]} ?

The solution to 7-1[6-10(y+1)]>2{5-1[2-(y-3)]} is y>-11/8

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7-1[6-10(y+1)]>2{5-1[2-(y-3)]}

7 - 1 [6 - 10 (y + 1)] > 2 {5 - 1 [2 - (y - 3)]}

y > - \frac{11}{8}

Interval Notation

(- \frac{11}{8}, \infty)

Decimal Notation

y > - 1.375

Solution steps

7 - 1 \cdot [6 - 10 (y + 1)] > 2 {5 - 1 \cdot [2 - (y - 3)]}

Rewrite in standard form

8 y + 11 > 0

Move

11

to the right side

8 y > - 11

Divide both sides by

8

y > - \frac{11}{8}

0 = - 16 t^{2} + 95 t + 6

0 = 1.5 x^{2} - 4.5 x

\frac{16}{25} x^{2} y^{2} - \frac{36}{49} y^{4}

3 x = 42

\frac{x}{15} + 3 = 4

What is 7-1[6-10(y+1)]>2{5-1[2-(y-3)]} ?
The solution to 7-1[6-10(y+1)]>2{5-1[2-(y-3)]} is y>-11/8