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Problem 16001

Fact family includes $3+9=12$ . Find the other three facts and draw models for them. Select from options A-H.

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Problem 16002

Determine the interval(s) where the particle defined by $s(t)=\frac{2 t^{3}}{3}-10 t^{2}+48 t$ is slowing down.

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Problem 16003

Determine if the lines $8 x+6 y=8$ , $4 y=-3 x+5$ , and $y=-\frac{3}{4} x+7$ are parallel, perpendicular, or neither.

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Problem 16004

$\begin{array}{l} \text { : (2) (2) } \\ x-\ln x>0 \end{array}$ $\begin{array}{l} \ln \ln \left(g_{c}\right): f(x)=\frac{\ln x}{x-\ln x}: x>0 \\ \text { 3-3h11 } f(0)=-1 \end{array}$ $\begin{array}{l} \lim _{x \rightarrow+\infty} f(x) \text { با. } \end{array}$ $\begin{array}{l} f^{\prime}(x)=\frac{1-\ln x}{(x-\ln x)^{2}} \end{array}$ $\begin{array}{l} \text { المحدادل } \end{array}$

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Problem 16005

Fill in the information about the parabolas below. (a) For each parabola, choose whether it opens upward or downward. $y=-x^{2}: \text { (Choose one) } v y=-\frac{1}{3} x^{2}: \text { (Choose one) } v \quad y=\frac{1}{2} x^{2}: \text { (Choose one) } v \text { (Choose one) } v$ (b) Choose the parabola with the narrowest graph. $y=-x^{2}$ $y=-\frac{1}{3} x^{2}$ $y=\frac{1}{2} x^{2}$ $y=-3 x^{2}$ (c) Choose the parabola with the widest graph. $y=-x^{2}$ $y=-\frac{1}{3} x^{2}$ $y=\frac{1}{2} x^{2}$ $y=-3 x^{2}$

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Problem 16006

How many proportional relationships are shown in the coordinate plane below?
Choose 1 answer:
A 0 (B) 1 (C) 2 (D) 3

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Problem 16007

The table shows some information about the profit made each day at a cricket club on 100 days. (a) Complete the cumulative frequency table. \begin{tabular}{|c|c|} \hline Pront (£x) & \begin{tabular}{c} Crmulative \\ frequency \end{tabular} \\ \hline $0 \leq x<50$ & \\ \hline $0 \leq x<100$ & \\ \hline $0 \leq x<150$ & \\ \hline $0 \leq x<200$ & \\ \hline $0 \leq x<250$ & \\ \hline $0 \leq x<300$ & \\ \hline \end{tabular} (b) On the grid, draw a cumulative frequency graph for this information. \begin{tabular}{|c|c|} \hline Proft ( $£ x)$ & Frequency \\ \hline $0 \leq x<50$ & 10 \\ \hline $50 \leq x<100$ & 15 \\ \hline $100 \leq x<150$ & 25 \\ \hline $150 \leq x<200$ & 30 \\ \hline $200 \leq x<250$ & 5 \\ \hline $250 \leq x<300$ & 15 \\ \hline \end{tabular} (1) (2) (c) Use your graph to find an estimate for the number of days on which the profit was less than $£ 125$ days $\qquad$ (d) Use your graph to find an estimate for the interquartile range.

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Problem 16008

$f(x)=-3 x^{2}+2 x+3$
Round to the nearest hundredth if necessary. If there is more than one $x$ -intercept, separate them If applicable, click on "None". \begin{tabular}{|ll|} \hline vertex: & (II, $\square$ \\ $x$ -intercept(s): & $\square$ \\ \hline \end{tabular}

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Problem 16009

Find where the function $f(x)=|6-x|$ is not differentiable and explain the reason.

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Problem 16010

Determine the relationship (parallel, perpendicular, or neither) for the lines: $y=4x+5$ , $4x-16y=32$ , $y=-\frac{1}{4}x-2$ .

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Problem 16011

Determine if the lines $y=\frac{4}{3} x-5$ , $8 x-6 y=6$ , and $3 y=4 x+7$ are parallel, perpendicular, or neither.

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Problem 16012

Find $\delta$ for $\varepsilon=0.01$ in the limit $\lim _{x \rightarrow 4} 8 x=32$ .

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Problem 16013

Determine if the following lines are parallel, perpendicular, or neither: Line 1: $4x - 10y = 8$ Line 2: $y = -\frac{5}{2}x - 4$ Line 3: $2y = -5x + 3$

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Problem 16014

Find $\delta$ so that if $|x-2|<\delta$ , then $|4x-8|<0.9$ .

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Problem 16015

Find the fixed cost $F$ and variable cost $V$ from the cost function $C(x)$ using points (0, 660), (31, 1343), (95, 2750).
$\begin{array}{l} F= \\ V= \end{array}$

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Analyze

Problem 16001

Fact family includes $3+9=12$ . Find the other three facts and draw models for them. Select from options A-H.

Problem 16002

Determine the interval(s) where the particle defined by $s(t)=\frac{2 t^{3}}{3}-10 t^{2}+48 t$ is slowing down.

Problem 16003

Determine if the lines $8 x+6 y=8$ , $4 y=-3 x+5$ , and $y=-\frac{3}{4} x+7$ are parallel, perpendicular, or neither.

Problem 16004

Problem 16005

Problem 16006

How many proportional relationships are shown in the coordinate plane below?
Choose 1 answer:
A 0 (B) 1 (C) 2 (D) 3

Problem 16007

Problem 16008

$f(x)=-3 x^{2}+2 x+3$
Round to the nearest hundredth if necessary. If there is more than one $x$ -intercept, separate them If applicable, click on "None". \begin{tabular}{|ll|} \hline vertex: & (II, $\square$ \\ $x$ -intercept(s): & $\square$ \\ \hline \end{tabular}

Problem 16009

Find where the function $f(x)=|6-x|$ is not differentiable and explain the reason.

Problem 16010

Determine the relationship (parallel, perpendicular, or neither) for the lines: $y=4x+5$ , $4x-16y=32$ , $y=-\frac{1}{4}x-2$ .

Problem 16011

Determine if the lines $y=\frac{4}{3} x-5$ , $8 x-6 y=6$ , and $3 y=4 x+7$ are parallel, perpendicular, or neither.

Problem 16012

Find $\delta$ for $\varepsilon=0.01$ in the limit $\lim _{x \rightarrow 4} 8 x=32$ .

Problem 16013

Determine if the following lines are parallel, perpendicular, or neither: Line 1: $4x - 10y = 8$ Line 2: $y = -\frac{5}{2}x - 4$ Line 3: $2y = -5x + 3$

Problem 16014

Find $\delta$ so that if $|x-2|<\delta$ , then $|4x-8|<0.9$ .

Problem 16015

Find the fixed cost $F$ and variable cost $V$ from the cost function $C(x)$ using points (0, 660), (31, 1343), (95, 2750).
$\begin{array}{l} F= \\ V= \end{array}$

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Analyze

Problem 16001

Fact family includes 3+9=123+9=123+9=12. Find the other three facts and draw models for them. Select from options A-H.

Problem 16002

Determine the interval(s) where the particle defined by s(t)=2t33−10t2+48ts(t)=\frac{2 t^{3}}{3}-10 t^{2}+48 ts(t)=32t3​−10t2+48t is slowing down.

Problem 16003

Determine if the lines 8x+6y=88 x+6 y=88x+6y=8, 4y=−3x+54 y=-3 x+54y=−3x+5, and y=−34x+7y=-\frac{3}{4} x+7y=−43​x+7 are parallel, perpendicular, or neither.

Problem 16004

Problem 16005

Problem 16006

How many proportional relationships are shown in the coordinate plane below?Choose 1 answer:A 0 (B) 1 (C) 2 (D) 3

Problem 16007

Problem 16008

Problem 16009

Find where the function f(x)=∣6−x∣f(x)=|6-x|f(x)=∣6−x∣ is not differentiable and explain the reason.

Problem 16010

Determine the relationship (parallel, perpendicular, or neither) for the lines: y=4x+5y=4x+5y=4x+5, 4x−16y=324x-16y=324x−16y=32, y=−14x−2y=-\frac{1}{4}x-2y=−41​x−2.

Problem 16011

Determine if the lines y=43x−5y=\frac{4}{3} x-5y=34​x−5, 8x−6y=68 x-6 y=68x−6y=6, and 3y=4x+73 y=4 x+73y=4x+7 are parallel, perpendicular, or neither.

Problem 16012

Find δ\deltaδ for ε=0.01\varepsilon=0.01ε=0.01 in the limit lim⁡x→48x=32\lim _{x \rightarrow 4} 8 x=32limx→4​8x=32.

Problem 16013

Determine if the following lines are parallel, perpendicular, or neither: Line 1: 4x−10y=84x - 10y = 84x−10y=8 Line 2: y=−52x−4y = -\frac{5}{2}x - 4y=−25​x−4 Line 3: 2y=−5x+32y = -5x + 32y=−5x+3

Problem 16014

Find δ\deltaδ so that if ∣x−2∣<δ|x-2|<\delta∣x−2∣<δ, then ∣4x−8∣<0.9|4x-8|<0.9∣4x−8∣<0.9.

Problem 16015

Find the fixed cost FFF and variable cost VVV from the cost function C(x)C(x)C(x) using points (0, 660), (31, 1343), (95, 2750). F=V= \begin{array}{l} F= \\ V= \end{array} F=V=​

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Fact family includes $3+9=12$ . Find the other three facts and draw models for them. Select from options A-H.

Determine the interval(s) where the particle defined by $s(t)=\frac{2 t^{3}}{3}-10 t^{2}+48 t$ is slowing down.

Determine if the lines $8 x+6 y=8$ , $4 y=-3 x+5$ , and $y=-\frac{3}{4} x+7$ are parallel, perpendicular, or neither.

How many proportional relationships are shown in the coordinate plane below?
Choose 1 answer:
A 0 (B) 1 (C) 2 (D) 3

Find where the function $f(x)=|6-x|$ is not differentiable and explain the reason.

Determine the relationship (parallel, perpendicular, or neither) for the lines: $y=4x+5$ , $4x-16y=32$ , $y=-\frac{1}{4}x-2$ .

Determine if the lines $y=\frac{4}{3} x-5$ , $8 x-6 y=6$ , and $3 y=4 x+7$ are parallel, perpendicular, or neither.

Find $\delta$ for $\varepsilon=0.01$ in the limit $\lim _{x \rightarrow 4} 8 x=32$ .

Determine if the following lines are parallel, perpendicular, or neither: Line 1: $4x - 10y = 8$ Line 2: $y = -\frac{5}{2}x - 4$ Line 3: $2y = -5x + 3$

Find $\delta$ so that if $|x-2|<\delta$ , then $|4x-8|<0.9$ .

Find the fixed cost $F$ and variable cost $V$ from the cost function $C(x)$ using points (0, 660), (31, 1343), (95, 2750).
$\begin{array}{l} F= \\ V= \end{array}$