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Solve two-step inequalities

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\newline

\frac{\$40.00}{32}

\frac{\$30.00}{8}

u

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2u + 4 < 8

n

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-8 + 2n < -2

s

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6 - 3s < -3

j

\newline

5 + 4j < -3

v

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-2 + 2v \geq -4

t

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-2 \geq 7 - t

z

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4 < 6 - z

m

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4 > 3 - m

r

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-7 > -3 - r

p

\newline

1 < 8 - p

h

\newline

1 \leq -1 - h

q

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7 \geq 3 - q

s

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10 \geq 6 - s

z

\newline

8 + 7z \leq 1

h

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3 + 7h > -4

y

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4 > 9 - y

z

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3 < 9 - z

t

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3 \leq 1 - t

z

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-4 > -3 - z

w

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7w + 5 \geq -2

y

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-5 < -1 - y

m

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1 < -9 - m

w

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2w - 1 > -5

w

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5 \geq -2 - w

x

2x+4 = 10

y

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2y+10=15

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5x+14 = 12

x

5x + 213 = 36

x

\newline

9x - 2 = 3^8 - 9

x

2x +10 = 22

What is the integral of

\cos^2 x - e^x

with respect to

x

x

\newline

3x - 4 = 2^5 - 3

k

\newline

5k + 9 > 4

a

\newline

-4 + 3a < -10

z

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-3 + 2z \leq 5

q

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8q + 5 \geq -3

g

\newline

5g - 5 < 5

j

\newline

-8 + 3j < -2

r

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10 + 2r < 2

z

\newline

3z - 2 \geq 4

p

\newline

-5 + 5p \leq 5

g

3g + 10 < 1

p

3p + 2 > -1

a

6 + 5a \leq 1

a

2a - 6 \geq 4

h

4h + 1 \leq -3

f

7 + 2f \geq 3