Math Statement

Problem 15701

find $A, B, C$ , and $D$ using partial Lractions $\frac{s}{s^{4}-1}=\frac{A}{s-1}+\frac{B}{s+1}+\frac{c x+1}{s^{2}+1}$

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Problem 15702

7. (12 points) Solve the exponential equation $7^{2 x+3}=3^{x+1}$ .

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Problem 15703

find A, B, C, and D using S SI = A + B S- Sti Partial fractions + C + D S 2 +1

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Problem 15704

$-4|w-16|+9=-39$ A) $w=\{-4,-28\}$ cowboy boo B) $w=\{4,28\}$ hot rollers C) $w=\{-4,28\}$ snow pants D) $w=\{-28,28\}$ hair nets E) $w=\{-28,4\}$ clown shoes

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Problem 15705

Ive the equation beior $\begin{array}{c} 2|3 r-9|-1=23 \\ \begin{array}{c} r=\{-7,7\} \\ r=\{1,7\} \\ \text { t) } r=\{-7,1\} \\ \text { D) } r=\{-1,7\} \\ \text { posting on on Twitter } \\ \text { D) } \quad \text { singing waffles karaoke } \end{array} \end{array}$

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Problem 15706

$|8 v-12|=68$ A) $v=\{-10,7\}$ lifting weights

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Problem 15707

If $\sin u=\frac{x}{6}$ , express $4 \sin u+\cos \boldsymbol{u}$ in terms of $\boldsymbol{x}$ . Assume $0<\boldsymbol{u}<\frac{\pi}{2}$ .

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Problem 15708

A particle is moving with the given data. Find the position of the part (b) $a(t)=2 t+1 s(0)=3, v(0)=-L$

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Problem 15709

6) Convert $-65.2^{\circ}$ to radian measure.
Round your answer to the nearest hundredth of a radian.

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Problem 15710

Factor completely. If a polynomial is prime, state this. $20 x^{3}-5 x$
Select the correct choice below and, if necessary, fill in the answer box within your choice. A. $20 x^{3}-5 x=$ $\square$ B. The polynomial is prime.

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Problem 15711

Simplify the expression $\left(-2 u^{4} v^{2}\right)^{2}$ . What is the result?

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Problem 15712

Solve for $x$ in the equation $gc=\frac{x+y}{-x}$ .

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Problem 15713

Given the function $f(x)=-0.2 x^{2}+1.4 x+8$ , find the maximum height and horizontal distance when it hits the ground.

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Problem 15714

A ball is thrown from 7 feet high. Its height is given by $f(x)=-0.1 x^{2}+0.6 x+7$ . Find its max height and distance from release.

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Problem 15715

Find the maximum height of the ball modeled by $f(x)=-0.6 x^{2}+2.7 x+7$ and the distance from the throw point.

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Problem 15716

Find numbers to exclude from the domain of these rational expressions: 1. $\frac{7}{x-3}$ , 2. $\frac{13}{x+9}$ , 3. $\frac{x+5}{x^{2}-25}$ , 4. $\frac{x+7}{x^{2}-49}$ , 5. $\frac{x-1}{x^{2}+11 x+10}$ , 6. $\frac{x-3}{x^{2}+4 x-45}$ .

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Problem 15717

A ball is thrown from 8 feet high. Its height is modeled by $f(x)=-0.1 x^{2}+0.6 x+8$ . Find its max height and distance from launch.

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Problem 15718

Simplify the expressions and find excluded values: 7. $\frac{3 x-9}{x^{2}-6 x+9}$ , 8. $\frac{4 x-8}{x^{2}-4 x+4}$ .

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Problem 15719

Simplify the expression: $\frac{6 x+9}{3 x-15} \cdot \frac{x-5}{4 x+6}$ .

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Problem 15720

Simplify the expression: $\frac{\frac{x}{3}-1}{x-3}$ .

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Problem 15721

Add the fractions $\frac{8}{x-2}$ and $\frac{2}{x-3}$ .

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Problem 15722

Solve for $c$ in the equation $w=\frac{z-c}{r}$ . What is $c$ ?

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Problem 15723

Find the value of $x$ given that $m \angle M K L=83^{\circ}$ , $m \angle J K L=127^{\circ}$ , and $m \angle J K M=(9 x-10)^{\circ}$ .

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Problem 15724

Find $x$ and the measures of angles: $m \angle CDF = (3x + 14)^\circ$ , $m \angle FDE = (5x - 2)^\circ$ , $m \angle CDE = (10x - 18)^\circ$ .

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Problem 15725

Realiza las siguientes operaciones: a) $\sqrt{4 \times 25}=$ c) $\sqrt[3]{-27}=$

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Problem 15726

Identify the mistake in $\frac{1}{a}+\frac{1}{b}=\frac{1}{a+b}$ and correct the right side of the equation.

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Problem 15727

Fill in the blank: If $\mathbf{a}<\mathrm{b}$ , then $\mathrm{a}$ is located to the ___ of $b$ on a number line.

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Problem 15728

Select $<$ or $>$ to make the statement true: -12 ? -11. Choose: $<$ or $>$ .

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Problem 15729

What is the monthly growth rate in the expression $f(x)=12(1.035)^{x}$ for a drama club? A. $0.35\%$ B. $1.035\%$ C. $3.5\%$ D. $12\%$

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Problem 15730

Choose $<$ or $>$ to make this true: -146 ? 0.

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Problem 15731

Select $<$ or $>$ to make the statement true: $-14 ? 1$ . Choose: $<$ or $>$ .

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Problem 15732

Calculate the absolute value: What is $|-17|$ ?

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Problem 15733

Find the absolute value of 11. What is $|11|$ ?

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Problem 15734

Calculate the absolute value of -17. What is $|-17|$ ?

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Problem 15735

Find the sum of 12 and -3: $12 + (-3) =$

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Problem 15736

Calculate $10 + (-10)$ . What is the result?

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Problem 15737

Calculate the sum: $-4 + (-4) =$

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Problem 15738

Calculate the sum: $3 + (-6) =$

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Problem 15739

Subtract: $6 - (-1) =$

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Problem 15740

Subtract the signed numbers by adding the opposite: $3 - 18 =$

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Problem 15741

Calculate the result of the subtraction: $-6 - (-8) =$

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Problem 15742

Subtract: $-1 - 7 =$

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Problem 15743

Calculate the product of -6 and -5: $(-6)(-5)=$

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Problem 15744

Calculate the product of 3 and -2: $(3)(-2)=$

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Problem 15745

Multiply: $0 \times (-13) =$

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Problem 15746

Evaluate $10^{3}$ .

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Problem 15747

Evaluate the expression: $-2^{4}$ . What is the result?

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Problem 15748

Calculate the value of the expression $(-8)^{2}$ . What is $(-8)^{2}=?$

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Problem 15749

Evaluate the expression $(-2)^{3}$ .

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Problem 15750

Find the quotient of $4$ and $-1$ , or state if it is undefined. A. $\frac{4}{-1}=$ B. Undefined.

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Problem 15751

Find the quotient or state if it's undefined: $\frac{0}{-13}$ . A. $\frac{0}{-13}=\square$ B. Undefined.

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Problem 15752

Find the quotient of $\frac{-11}{0}$ or state if it's undefined. A. $\frac{-11}{0}=\square$ B. Undefined.

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Problem 15753

Calculate $6 + 7 \cdot 4$ . What is the result?

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Problem 15754

Find the quotient of $-32$ and $-4$ , or state if it's undefined: $\frac{-32}{-4}$ . A. $\frac{-32}{-4}=$ B. Undefined.

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Problem 15755

Evaluate the expression using order of operations: $-7 + (-6) \cdot 8 =$ (simplify your answer).

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Problem 15756

Simplify the expression using order of operations: $6-2 \cdot(-5)-9$ . What is the result?

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Problem 15757

Calculate: $5^{2}-27 \div 3^{2} \times 3-5$ . What is the result?

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Problem 15758

Find the value of the expression using order of operations: $(-6)-3(-4)=?$ (Simplify to an integer or fraction.)

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Problem 15759

Find the value of the expression using order of operations: $3|57-(-12-84)| = \square$ .

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Problem 15760

Simplify the expression using the order of operations: $4(-4)^{2}-2(-6)^{2}=$

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Problem 15761

Find density $D$ given volume $V=100.0 \mathrm{~mL}$ and mass $M=1.50 \mathrm{~kg}$ . Use $D=\frac{M}{V}$ .

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Problem 15762

Interpret the expression $10,785(1.0275)^{x}$ : What are the initial investment and growth rate? Choose A, B, C, D, or E.

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Problem 15763

Solve the equation: $5(2x - 10) - 3(2x - 10) = 4$ .

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Problem 15764

Solve for $x$ in the equation: $x - 10 + \frac{1}{2} x + 5 + 3 x - 85 = 180$ .

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Problem 15765

Solve the equation $6+5(m+1)=26$ for $m$ . What is the value of $m$ ?

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Problem 15766

Reduce the fraction 48/56 to its simplest form. What is the result?

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Problem 15767

Calculate the sum of 235 and 138. What is $235 + 138$ ?

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Problem 15768

Convert the improper fraction $-\frac{55}{7}$ to a mixed number.

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Problem 15769

Solve for $x$ in the equation $x^{2}=$ .

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Problem 15770

Convert the fraction $\frac{3}{8}$ to a decimal.

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Problem 15771

Convert 0.6 to a simplified fraction. What is the lowest terms fraction for $0.6$ ?

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Problem 15772

Convert the decimal $0.66$ to a fraction and simplify if possible.

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Problem 15773

Find the decimal form of $\frac{5}{9}$ . Choose from: A. $9.\overline{5}$ B. $0.\overline{5}$ C. 0.5 D. $5.\overline{5}$

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Problem 15774

Convert the fraction $\frac{10}{11}$ into a decimal. Choose the correct option. A. $0 . \overline{90}$ B. 0.190 C. $0.1 \overline{90}$ D. 0.90

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Problem 15775

Use the function $f(x)=\sqrt{x-5}$ to find $f(x)$ for $x=1, 5, 86, 105$ . Simplify where possible.

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Problem 15776

Multiply and simplify: $\left(-\frac{5}{7}\right)\left(-\frac{14}{15}\right) =$ (Reduce to lowest terms.)

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Problem 15777

Multiply and simplify: $\frac{2}{11} \cdot \frac{2}{7}$ . Provide your answer as an integer or simplified fraction.

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Problem 15778

Solve the system of equations: $2x - \frac{1}{5}y = \frac{4}{5}$ and $\frac{1}{3}x - \frac{1}{2}y = -12$ . Find $x$ and $y$ .

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Problem 15779

Divide and simplify: $\frac{6}{11} \div \frac{7}{22} =$ (Provide a whole number, proper fraction, or mixed number.)

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Problem 15780

Solve the inequality $3k + 4 > 19$ and express the solution set in interval and graph forms.

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Problem 15781

Calculate and simplify: $\frac{\frac{7}{9}-3}{\frac{4}{6}} \div \frac{3}{2}+\frac{3}{4}$ .

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Problem 15782

Calculate and simplify: $\frac{1}{18}-\left(-\frac{5}{18}\right)$ . What is the result?

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Problem 15783

If $\frac{\tan \theta+\tan 30^{\circ}}{1-\tan \theta \tan 30^{\circ}}+1=0$ , find $\tan \theta$ in surd form.

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Problem 15784

Solve the inequality $-\frac{5}{8} x \geq 25$ and express the solution set in interval notation or as $\varnothing$ .

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Problem 15785

Solve the inequality: $3k + 4 > 19$ . What is the value of $k$ ?

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Problem 15786

If $\frac{\tan \theta+\tan 30^{\circ}}{1-\tan \theta \tan 30^{\circ}}+1=0$ , find $\tan \theta$ in surd form.

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Problem 15787

Solve $\frac{\tan \theta+\tan 30^{\circ}}{1-\tan \theta \tan 30^{\circ}}+1=0$ for $\tan \theta$ in surd form.

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Problem 15788

Solve $\frac{\tan \theta+\tan 30^{\circ}}{1-\tan \theta \tan 30^{\circ}}+1=0$ for $\tan \theta$ in surd form.

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Problem 15789

Solve for $m$ in the equation $\sqrt{2 m-1}+\sqrt{2 m+1}-2=0$ .

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Problem 15790

Solve the inequality $7x + 6 \leq -22$ and express the solution in interval notation.

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Problem 15791

Convert $90 \mathrm{~cm}^{3}$ to $\mathrm{m}^{3}$ .

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Problem 15792

Find the domain of the piecewise function $f(x)=\begin{cases} 2+x & \text{if } x<0 \\ x^{2} & \text{if } x \geq 0 \end{cases}$ .

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Problem 15793

Define the function $f(x)=\begin{cases} 2+x & \text{if } x<0 \\ x^{2} & \text{if } x \geq 0 \end{cases}$ . Find its domain, intercepts, graph, and range.

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Problem 15794

Solve the compound inequality: $4u - 6 \leq 18$ or $2u - 1 < 1$ . Provide the solution in interval notation or $\varnothing$ if none.

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Problem 15795

Find $f(x)=\operatorname{int}(2 x)$ for: (a) $f(3.3)$ , (b) $f(2.8)$ , (c) $f(-3.2)$ .

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Problem 15796

Find the slope of the tangent line to $y=x^{3}$ at the point (1,1).

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Problem 15797

Convert the number $5.7 \times 10^{7}$ to decimal notation.

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Problem 15798

Convert $9.26 \times 10^{3}$ to decimal notation. What is the result?

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Problem 15799

Convert the number $8.5 \times 10^{-1}$ to decimal form. What is it?

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Problem 15800

Find the wind chill $W$ for $t=5^{\circ} C$ and $v=19 \mathrm{~m/s}$ . Use the formula provided. $W \approx \square^{\circ} C$

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1 ...155 156 157 158 159 160 161 ...270

Math Statement

Problem 15701

find A,B,CA, B, CA,B,C, and DDD using partial Lractions ss4−1=As−1+Bs+1+cx+1s2+1\frac{s}{s^{4}-1}=\frac{A}{s-1}+\frac{B}{s+1}+\frac{c x+1}{s^{2}+1}s4−1s​=s−1A​+s+1B​+s2+1cx+1​

Problem 15702

7. (12 points) Solve the exponential equation 72x+3=3x+17^{2 x+3}=3^{x+1}72x+3=3x+1.

Problem 15703

find A, B, C, and D using S SI = A + B S- Sti Partial fractions + C + D S 2 +1

Problem 15704

Problem 15705

Problem 15706

∣8v−12∣=68|8 v-12|=68∣8v−12∣=68 A) v={−10,7}v=\{-10,7\}v={−10,7} lifting weights

Problem 15707

If sin⁡u=x6\sin u=\frac{x}{6}sinu=6x​, express 4sin⁡u+cos⁡u4 \sin u+\cos \boldsymbol{u}4sinu+cosu in terms of x\boldsymbol{x}x. Assume 0<u<π20<\boldsymbol{u}<\frac{\pi}{2}0<u<2π​.

Problem 15708

A particle is moving with the given data. Find the position of the part (b) a(t)=2t+1s(0)=3,v(0)=−La(t)=2 t+1 s(0)=3, v(0)=-La(t)=2t+1s(0)=3,v(0)=−L

Problem 15709

6) Convert −65.2∘-65.2^{\circ}−65.2∘ to radian measure.Round your answer to the nearest hundredth of a radian.

Problem 15710

Factor completely. If a polynomial is prime, state this. 20x3−5x20 x^{3}-5 x20x3−5xSelect the correct choice below and, if necessary, fill in the answer box within your choice. A. 20x3−5x=20 x^{3}-5 x=20x3−5x= □\square□ B. The polynomial is prime.

Problem 15711

Simplify the expression (−2u4v2)2\left(-2 u^{4} v^{2}\right)^{2}(−2u4v2)2. What is the result?

Problem 15712

Solve for xxx in the equation gc=x+y−xgc=\frac{x+y}{-x}gc=−xx+y​.

Problem 15713

Given the function f(x)=−0.2x2+1.4x+8f(x)=-0.2 x^{2}+1.4 x+8f(x)=−0.2x2+1.4x+8, find the maximum height and horizontal distance when it hits the ground.

Problem 15714

A ball is thrown from 7 feet high. Its height is given by f(x)=−0.1x2+0.6x+7f(x)=-0.1 x^{2}+0.6 x+7f(x)=−0.1x2+0.6x+7. Find its max height and distance from release.

Problem 15715

Find the maximum height of the ball modeled by f(x)=−0.6x2+2.7x+7f(x)=-0.6 x^{2}+2.7 x+7f(x)=−0.6x2+2.7x+7 and the distance from the throw point.

Problem 15716

Problem 15717

A ball is thrown from 8 feet high. Its height is modeled by f(x)=−0.1x2+0.6x+8f(x)=-0.1 x^{2}+0.6 x+8f(x)=−0.1x2+0.6x+8. Find its max height and distance from launch.

Problem 15718

Simplify the expressions and find excluded values: 7. 3x−9x2−6x+9\frac{3 x-9}{x^{2}-6 x+9}x2−6x+93x−9​, 8. 4x−8x2−4x+4\frac{4 x-8}{x^{2}-4 x+4}x2−4x+44x−8​.

Problem 15719

Simplify the expression: 6x+93x−15⋅x−54x+6\frac{6 x+9}{3 x-15} \cdot \frac{x-5}{4 x+6}3x−156x+9​⋅4x+6x−5​.

Problem 15720

Simplify the expression: x3−1x−3\frac{\frac{x}{3}-1}{x-3}x−33x​−1​.

Problem 15721

Add the fractions 8x−2\frac{8}{x-2}x−28​ and 2x−3\frac{2}{x-3}x−32​.

Problem 15722

Solve for ccc in the equation w=z−crw=\frac{z-c}{r}w=rz−c​. What is ccc?

Problem 15723

Find the value of xxx given that m∠MKL=83∘m \angle M K L=83^{\circ}m∠MKL=83∘, m∠JKL=127∘m \angle J K L=127^{\circ}m∠JKL=127∘, and m∠JKM=(9x−10)∘m \angle J K M=(9 x-10)^{\circ}m∠JKM=(9x−10)∘.

Problem 15724

Find xxx and the measures of angles: m∠CDF=(3x+14)∘m \angle CDF = (3x + 14)^\circm∠CDF=(3x+14)∘, m∠FDE=(5x−2)∘m \angle FDE = (5x - 2)^\circm∠FDE=(5x−2)∘, m∠CDE=(10x−18)∘m \angle CDE = (10x - 18)^\circm∠CDE=(10x−18)∘.

Problem 15725

Realiza las siguientes operaciones: a) 4×25=\sqrt{4 \times 25}=4×25​= c) −273=\sqrt[3]{-27}=3−27​=

Problem 15726

Identify the mistake in 1a+1b=1a+b\frac{1}{a}+\frac{1}{b}=\frac{1}{a+b}a1​+b1​=a+b1​ and correct the right side of the equation.

Problem 15727

Fill in the blank: If a<b\mathbf{a}<\mathrm{b}a<b, then a\mathrm{a}a is located to the ___ of bbb on a number line.

Problem 15728

Select <<< or >>> to make the statement true: -12 ? -11. Choose: <<< or >>>.

Problem 15729

What is the monthly growth rate in the expression f(x)=12(1.035)xf(x)=12(1.035)^{x}f(x)=12(1.035)x for a drama club? A. 0.35%0.35\%0.35% B. 1.035%1.035\%1.035% C. 3.5%3.5\%3.5% D. 12%12\%12%

Problem 15730

Choose <<< or >>> to make this true: -146 ? 0.

Problem 15731

Select <<< or >>> to make the statement true: −14?1-14 ? 1−14?1. Choose: <<< or >>>.

Problem 15732

Calculate the absolute value: What is ∣−17∣|-17|∣−17∣?

Problem 15733

Find the absolute value of 11. What is ∣11∣|11|∣11∣?

Problem 15734

Calculate the absolute value of -17. What is ∣−17∣|-17|∣−17∣?

Problem 15735

Find the sum of 12 and -3: 12+(−3)=12 + (-3) = 12+(−3)=

Problem 15736

Calculate 10+(−10)10 + (-10)10+(−10). What is the result?

Problem 15737

Calculate the sum: −4+(−4)=-4 + (-4) = −4+(−4)=

Problem 15738

Calculate the sum: 3+(−6)=3 + (-6) = 3+(−6)=

Problem 15739

Subtract: 6−(−1)=6 - (-1) = 6−(−1)=

Problem 15740

Subtract the signed numbers by adding the opposite: 3−18=3 - 18 = 3−18=

Problem 15741

Calculate the result of the subtraction: −6−(−8)=-6 - (-8) = −6−(−8)=

find $A, B, C$ , and $D$ using partial Lractions $\frac{s}{s^{4}-1}=\frac{A}{s-1}+\frac{B}{s+1}+\frac{c x+1}{s^{2}+1}$

7. (12 points) Solve the exponential equation $7^{2 x+3}=3^{x+1}$ .

$|8 v-12|=68$ A) $v=\{-10,7\}$ lifting weights

If $\sin u=\frac{x}{6}$ , express $4 \sin u+\cos \boldsymbol{u}$ in terms of $\boldsymbol{x}$ . Assume $0<\boldsymbol{u}<\frac{\pi}{2}$ .

A particle is moving with the given data. Find the position of the part (b) $a(t)=2 t+1 s(0)=3, v(0)=-L$

6) Convert $-65.2^{\circ}$ to radian measure.
Round your answer to the nearest hundredth of a radian.

Factor completely. If a polynomial is prime, state this. $20 x^{3}-5 x$
Select the correct choice below and, if necessary, fill in the answer box within your choice. A. $20 x^{3}-5 x=$ $\square$ B. The polynomial is prime.

Simplify the expression $\left(-2 u^{4} v^{2}\right)^{2}$ . What is the result?

Solve for $x$ in the equation $gc=\frac{x+y}{-x}$ .

Given the function $f(x)=-0.2 x^{2}+1.4 x+8$ , find the maximum height and horizontal distance when it hits the ground.

A ball is thrown from 7 feet high. Its height is given by $f(x)=-0.1 x^{2}+0.6 x+7$ . Find its max height and distance from release.

Find the maximum height of the ball modeled by $f(x)=-0.6 x^{2}+2.7 x+7$ and the distance from the throw point.

A ball is thrown from 8 feet high. Its height is modeled by $f(x)=-0.1 x^{2}+0.6 x+8$ . Find its max height and distance from launch.

Simplify the expressions and find excluded values: 7. $\frac{3 x-9}{x^{2}-6 x+9}$ , 8. $\frac{4 x-8}{x^{2}-4 x+4}$ .

Simplify the expression: $\frac{6 x+9}{3 x-15} \cdot \frac{x-5}{4 x+6}$ .

Simplify the expression: $\frac{\frac{x}{3}-1}{x-3}$ .

Add the fractions $\frac{8}{x-2}$ and $\frac{2}{x-3}$ .

Solve for $c$ in the equation $w=\frac{z-c}{r}$ . What is $c$ ?

Find the value of $x$ given that $m \angle M K L=83^{\circ}$ , $m \angle J K L=127^{\circ}$ , and $m \angle J K M=(9 x-10)^{\circ}$ .

Find $x$ and the measures of angles: $m \angle CDF = (3x + 14)^\circ$ , $m \angle FDE = (5x - 2)^\circ$ , $m \angle CDE = (10x - 18)^\circ$ .

Realiza las siguientes operaciones: a) $\sqrt{4 \times 25}=$ c) $\sqrt[3]{-27}=$

Identify the mistake in $\frac{1}{a}+\frac{1}{b}=\frac{1}{a+b}$ and correct the right side of the equation.

Fill in the blank: If $\mathbf{a}<\mathrm{b}$ , then $\mathrm{a}$ is located to the ___ of $b$ on a number line.

Select $<$ or $>$ to make the statement true: -12 ? -11. Choose: $<$ or $>$ .

What is the monthly growth rate in the expression $f(x)=12(1.035)^{x}$ for a drama club? A. $0.35\%$ B. $1.035\%$ C. $3.5\%$ D. $12\%$

Choose $<$ or $>$ to make this true: -146 ? 0.

Select $<$ or $>$ to make the statement true: $-14 ? 1$ . Choose: $<$ or $>$ .

Calculate the absolute value: What is $|-17|$ ?

Find the absolute value of 11. What is $|11|$ ?

Calculate the absolute value of -17. What is $|-17|$ ?

Find the sum of 12 and -3: $12 + (-3) =$

Calculate $10 + (-10)$ . What is the result?

Calculate the sum: $-4 + (-4) =$

Calculate the sum: $3 + (-6) =$

Subtract: $6 - (-1) =$

Subtract the signed numbers by adding the opposite: $3 - 18 =$

Calculate the result of the subtraction: $-6 - (-8) =$

Subtract: $-1 - 7 =$

Calculate the product of -6 and -5: $(-6)(-5)=$

Calculate the product of 3 and -2: $(3)(-2)=$

Multiply: $0 \times (-13) =$

Evaluate $10^{3}$ .

Evaluate the expression: $-2^{4}$ . What is the result?

Calculate the value of the expression $(-8)^{2}$ . What is $(-8)^{2}=?$

Evaluate the expression $(-2)^{3}$ .

Find the quotient of $4$ and $-1$ , or state if it is undefined. A. $\frac{4}{-1}=$ B. Undefined.

Find the quotient or state if it's undefined: $\frac{0}{-13}$ . A. $\frac{0}{-13}=\square$ B. Undefined.

Find the quotient of $\frac{-11}{0}$ or state if it's undefined. A. $\frac{-11}{0}=\square$ B. Undefined.

Calculate $6 + 7 \cdot 4$ . What is the result?

Find the quotient of $-32$ and $-4$ , or state if it's undefined: $\frac{-32}{-4}$ . A. $\frac{-32}{-4}=$ B. Undefined.

Evaluate the expression using order of operations: $-7 + (-6) \cdot 8 =$ (simplify your answer).

Simplify the expression using order of operations: $6-2 \cdot(-5)-9$ . What is the result?

Calculate: $5^{2}-27 \div 3^{2} \times 3-5$ . What is the result?

Find the value of the expression using order of operations: $(-6)-3(-4)=?$ (Simplify to an integer or fraction.)

Find the value of the expression using order of operations: $3|57-(-12-84)| = \square$ .

Simplify the expression using the order of operations: $4(-4)^{2}-2(-6)^{2}=$

Find density $D$ given volume $V=100.0 \mathrm{~mL}$ and mass $M=1.50 \mathrm{~kg}$ . Use $D=\frac{M}{V}$ .

Interpret the expression $10,785(1.0275)^{x}$ : What are the initial investment and growth rate? Choose A, B, C, D, or E.

Solve the equation: $5(2x - 10) - 3(2x - 10) = 4$ .

Solve for $x$ in the equation: $x - 10 + \frac{1}{2} x + 5 + 3 x - 85 = 180$ .

Solve the equation $6+5(m+1)=26$ for $m$ . What is the value of $m$ ?

Calculate the sum of 235 and 138. What is $235 + 138$ ?

Convert the improper fraction $-\frac{55}{7}$ to a mixed number.

Solve for $x$ in the equation $x^{2}=$ .

Convert the fraction $\frac{3}{8}$ to a decimal.

Convert 0.6 to a simplified fraction. What is the lowest terms fraction for $0.6$ ?

Convert the decimal $0.66$ to a fraction and simplify if possible.

Find the decimal form of $\frac{5}{9}$ . Choose from: A. $9.\overline{5}$ B. $0.\overline{5}$ C. 0.5 D. $5.\overline{5}$

Convert the fraction $\frac{10}{11}$ into a decimal. Choose the correct option. A. $0 . \overline{90}$ B. 0.190 C. $0.1 \overline{90}$ D. 0.90