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Solve multi-step inequalities

Which of the following is equivalent to

(3^a)^2

1

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9^{2a}

9^{2a}

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9^{a}

9^{a}

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6^a

6^a

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6^{2a}

6^{2a}

Select the expressions that are equivalent to

5a + 4a

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Multi-select Choices:

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6a + 4a

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a \times 9

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9a

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a^9

q

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-6 \leq \frac{q}{2} - 1

n

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-2n - 6 > -2

a

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\frac{a}{-6} + 6 \leq 7

u

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\frac{u}{9} - 7 > -8

j

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-3 < 2j - 7

n

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-3 < \frac{n}{-5} - 5

w

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-1w - 9 < -8

k

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3 \geq -5 + -2k

u

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4 > \frac{u}{-1} + 7

p

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-10 > 9p - 1

y

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-4 - (-1)y \leq 4

w

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-5 > \frac{w}{-2} - 3

s

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2 < \frac{s}{-1} + 1

t

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-5 \geq \frac{t}{-3} - 6

y

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-1y + 9 \geq 10

z

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-1 \leq -1z + 8

x

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\begin{array}{l} \frac{x}{-9}=3 \\ x=\square \end{array}

\frac{3}{100} \times \frac{9}{12}

s

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-31 \leq-74-s

6 \times m \times p \times 3 \times m \times p

8a - |a - 5| - 10, \text{ if } a < 4

Evaluate the limit.

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\operatorname{Lim}_{x \rightarrow 0} \operatorname{Cos}(4 x)-1

t

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-4 - (-1t) > 4

b

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4 - (-10b) > -6

w

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-3 - (-1w) > 2

s

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-1s + 7 > 9

g

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7 + -1g < 3

q

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-8 - (-3q) > -2

w

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-1w - 5 \geq -4

u

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-2 - (-1)u \leq 5

r

9 + -1r \leq 7

f

-4 - (-3f) \leq 5

a

-1a - 7 \leq -6

q

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-7 - (-1)q > -4

q

6 + -1q \leq 9

u

3u - 5 < -8

a

-1a + 1 \geq -8

g

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1>\frac{g}{-2}+2

15<-5x

Which recursive sequence would produce the sequence

5,14,32, \ldots

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a_{1}=5

a_{n}=4 a_{n-1}+2

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a_{1}=5

a_{n}=-a_{n-1}+3

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a_{1}=5

a_{n}=2 a_{n-1}+4

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a_{1}=5

a_{n}=3 a_{n-1}-1

\lim_{x \to 1}\frac{x}{\text{sin}x}

-8-3+8+(-3)

n

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\begin{array}{l} 22+n=-12 \\ n=\square \end{array}

c

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\begin{array}{l} c+8=-11 \\ c=\square \end{array}

3+(-h)+(-4)

h=-7

y

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\begin{array}{l} y-(-10)=-41 \\ y=\square \end{array}

x

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Your answer must be simplified.

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x-15 \leq-6

x

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Your answer must be simplified.

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x-24 \geq 9