Math

Problem 38801

Identify the first step to simplify the expression: $4-5(3 x+3)$ .

See Solution

Problem 38802

Find the present value needed today at 8% interest to have \$1,500 in 5 years. Round factor to 3 decimals, answer to 2.

See Solution

Problem 38803

Simplify the expression: $-3(2-x)-2(4x-10)$

See Solution

Problem 38804

The point $(30,7)$ represents selling 30 adult tickets and 7 children's tickets, totaling \$275.

See Solution

Problem 38805

What’s the first step to solve the equation $7s - 9 = 5$ ?

See Solution

Problem 38806

Find the future value of \$525 saved annually for 7 years at 5%. Round factor to 3 decimal places, answer to 2.

See Solution

Problem 38807

Find the remaining area of a 27 in. by 16 in. flag after cutting out a triangle with base 5 in. and height 12 in.

See Solution

Problem 38808

Find the deposit needed today to withdraw \$500 annually for 5 years from an account earning 5%. Round to 2 decimal places.

See Solution

Problem 38809

Priya has \ $50 in her account and deposits \$20 weekly for 12 weeks. Write the equation for her balance$ (y) $after$ (x)$ weeks.

See Solution

Problem 38810

Calculate the mean score from the following data, rounded to the nearest tenth: 65 (9), 70 (2), 75 (6), 80 (2), 85 (3), 90 (7), 95 (7).

See Solution

Problem 38811

Simplify $\frac{f(x+h)-f(x)}{h}$ for $f(x)=8x+6$ .

See Solution

Problem 38812

Write the inequality $3 \leq x$ in interval notation.

See Solution

Problem 38813

Simplify the expression by combining like terms: $\frac{-3 x - x}{2} + 9 x$

See Solution

Problem 38814

Find the area of a flag that is $27 \mathrm{in.} \times 16 \mathrm{in.}$ after removing a triangle with base $5 \mathrm{in.}$ and height $12 \mathrm{in}$ .

See Solution

Problem 38815

Calculate the area of a rectangle with length 15 cm and width 9 cm using the formula $A = l \times w$ .

See Solution

Problem 38816

Find the amount in Priya's account after 3 weeks, given the equation $y=20x+50$ . What is the coordinate pair $(x, y)$ ?

See Solution

Problem 38817

Express the set $\{x \mid x<1 \text{ or } x \geq 13\}$ in interval notation.

See Solution

Problem 38818

Priya has \$50 and deposits \$20 weekly for 12 weeks. When does her balance reach \$250? Provide the week as an ordered pair.

See Solution

Problem 38819

A truck rental costs \ $21 plus \$0.09 per mile. Write the cost equation$ C $for miles$ x $. Find$ C$ for 182 and 307 miles.

See Solution

Problem 38820

Calculate the expression: $(8 \times 1) + (5 \times \frac{1}{100}) + (9 \times \frac{1}{1,000})$ .

See Solution

Problem 38821

Find the value of $w - 2$ when $w = 8$ .

See Solution

Problem 38822

Identify a point on the graph of $f$ given that $f(-8)=9$ . What is the ordered pair?

See Solution

Problem 38823

Find the difference between the record high (109°F) and low (-370°F) temperatures in Fargo, ND.

See Solution

Problem 38824

Does the equation $x^{2}+5 y^{2}=1$ define $y$ as a function of $x$ ? Yes or No?

See Solution

Problem 38825

List the ordered pairs for the function $f$ and specify its domain and range: $f(1)=10, f(2)=-6, f(3)=3$ .

See Solution

Problem 38826

Find the total length of two pipes: $4-1/4'$ and $3-1/2'$ . Give the total in fractions of a foot, feet & inches, and inches.

See Solution

Problem 38827

True or false: Is 7 a natural number? Choose True or False.

See Solution

Problem 38828

Find the value of $4y + 9z$ for $y=5$ and $z=4$ .

See Solution

Problem 38829

Find the difference between the record high ( $109^{\circ} \mathrm{F}$ ) and low ( $-37^{\circ} \mathrm{F}$ ) temperatures in Fargo, ND.

See Solution

Problem 38830

Solve the equation: $\frac{4 x}{3}-x=\frac{x}{15}-\frac{12}{5}$ . Select the correct answer.

See Solution

Problem 38831

Calculate the total weight of 3 orders weighing $52 \frac{1}{2} \mathrm{lbs}, 123 \frac{3}{8} \mathrm{lbs}$ , and $\frac{967}{8} \mathrm{lbs}$ in lbs and oz.

See Solution

Problem 38832

Identify the set of whole numbers from the options: $\{\ldots,-3,-2,-1,0,1,2,3, \ldots\}$ , $\{1,2,3,4, \ldots\}$ , $\{0,1,2,3, \ldots\}$ , $\{\ldots,-3,-2,-1\}$ .

See Solution

Problem 38833

Define the function $g$ : (a) Write $g$ as ordered pairs. (b) State the domain and range. Given: $g(-3)=-2, g(0)=-2, g(3)=-2$ .

See Solution

Problem 38834

Mrs. Sloan buys 3.4 lbs of trail mix at \$4.25/lb. How much change from \$20.00? Options: \$14.45, \$5.55, \$12.55, \$7.45.

See Solution

Problem 38835

You have $18 - 3 / 8^{\prime \prime}$ of $1 / 4^{n}$ bar stock. After cutting a 6-1/4" piece, how much is left with and without $1 / 8^{\prime \prime}$ kerf?

See Solution

Problem 38836

Sketch the graph of the piecewise function $f(x)=\begin{cases} 4+x, & x \leq 2 \\ x^{2}+2, & x>2 \end{cases}$ .

See Solution

Problem 38837

Find the value of $g(0)$ for the function $g(x)=4x+3$ .

See Solution

Problem 38838

Find the remaining width of material after cutting a total width of $6\frac{1}{4}$ inches with a saw blade kerf of $\frac{1}{8}$ inch.

See Solution

Problem 38839

Is it true or false that every positive number is a positive irrational number? Choose A, B, C, or D.

See Solution

Problem 38840

Find $g(2)$ for the function defined by $g(x)=-3x+2$ .

See Solution

Problem 38841

Evaluate $4 c^{2}$ for $c=6$ .

See Solution

Problem 38842

A volleyball team spends \$120 on snacks. They buy 95 popcorn bags at \$0.75 and 35 candy bags at \$1.20. What's left for drinks?

See Solution

Problem 38843

Find the values of $x$ where $f(x)=8x+5$ has a local maximum. Options: A. $x=$ (integers), B. No local maximum.

See Solution

Problem 38844

Find the value of $8z - 6$ when $z = 4$ .

See Solution

Problem 38845

Find the value of the function $f(x)=-x-4$ at $x=-2$ . What is $f(-2)$ ?

See Solution

Problem 38846

Calculate: $3 \frac{1}{10} + (-1.3)$

See Solution

Problem 38847

The width of a rectangle is 19 cm less than double the length. If $u$ is the length, express the width.

See Solution

Problem 38848

Find the distance between the centers of two holes drilled in a 10-1/4" x 3-1/2" plate, each $7/8"$ from the edges.

See Solution

Problem 38849

Find the intercepts of $-2x + 5y = 20$ . If one is missing, state it. Then graph the equation using the intercepts.

See Solution

Problem 38850

Solve the inequality $\frac{x}{5} \leq 2$ for $x$ .

See Solution

Problem 38851

Is the statement true or false? $\sqrt{16}$ is an irrational number. Choose: True or False.

See Solution

Problem 38852

Is it true or false that every real number is an integer? Choose: True or False.

See Solution

Problem 38853

Indicate if this is true or false: Some irrational numbers are not real numbers. Choose: True or False.

See Solution

Problem 38854

Solve the equation $\frac{1}{2}(x+10) = 1$ .

See Solution

Problem 38855

In a fitness studio of 36 people, if $\frac{3}{8}$ lifted weights and $\frac{1}{3}$ did cross training, what fraction ran? A. $\frac{7}{24}$ B. $\frac{17}{24}$ C. $\frac{5}{12}$ D. $\frac{7}{8}$

See Solution

Problem 38856

Is the statement "6 is an integer" true or false? Choose: True or False.

See Solution

Problem 38857

Solve $-2 \geq x - 5$ for the variable $x$ .

See Solution

Problem 38858

Identify the set of ordered pairs that is not a function:
1. $\{(-6,-1),(-4,6),(-8,2),(3,-1)\}$
2. $\{(7,4),(9,-8),(-5,-7),(-2,4)\}$
3. $\{(-3,-3),(4,5),(8,9),(0,5)\}$
4. $\{(-1,8),(8,-4),(8,3),(-5,-6)\}$

See Solution

Problem 38859

$\overrightarrow{X Y}$ bisects $\angle W X Z$ with $m \angle Z X Y=37^{\circ}$ . Find $m \angle W X Y$ and $m \angle Z X W$ .

See Solution

Problem 38860

Is $\sqrt{12}$ a rational number? Choose true or false and explain your choice. A. True, it's an integer. B. True, it has repeating digits. C. False, it never ends or repeats. D. True, it's a terminating decimal.

See Solution

Problem 38861

Find the domain and range of the function $f(x)=\sqrt{x+5}-3$ in interval and inequality notation.

See Solution

Problem 38862

What is the sum of the temperatures for the 5-day forecast in St. Paul: -6, 3, 4, -2, -1?

See Solution

Problem 38863

Insert $<$ or $>$ in the shaded areas: a) 9 _ 14, b) -9 _ -14.

See Solution

Problem 38864

Insert $<$ or $>$ between $\frac{2}{7}$ and $\frac{7}{8}$ to make the statement true.

See Solution

Problem 38865

A store owner has 170 smartphone and 320 tablet pre-orders totaling \$361420. If both cost \$1331, find each price.

See Solution

Problem 38866

Identify the set of ordered pairs that is not a function from these options:
1. {(-9,5),(-2,-4),(-8,-6),(4,5)}
2. {(8,-1),(2,9),(-3,-1),(-6,4)}
3. {(-2,9),(9,3),(-8,9),(6,-1)}
4. {(4,1),(8,2),(8,7),(6,-2)}

See Solution

Problem 38867

Classify $\angle A B C$ based on its measure: If $\mathrm{m} \angle A B C=160^{\circ}$ , is it Straight, Obtuse, or Acute?

See Solution

Problem 38868

Find the zeros of the function $f(x)=\sqrt{3x-1}-2$ using algebraic methods.

See Solution

Problem 38869

How many $\frac{2}{3}$ pound containers can be filled with a 9 pound bag of sugar? A. $13 \frac{1}{2}$ B. $15 \frac{1}{3}$ C. $13 \frac{1}{3}$ D. 27

See Solution

Problem 38870

Calculate the expression: $[2 \times(3+5)+6] \times 4$ .

See Solution

Problem 38871

Find values for the function $f(x)=3x^2+4x-4$ :
(b) $f(1)$ , (c) $f(-1)$ , (d) $f(-x)$ , (e) $-f(x)$ , (f) $f(x+3)$ , (g) $f(4x)$ , (h) $f(x+h)$ .

See Solution

Problem 38872

Classify $\angle A B C$ if $m \angle A B C=160^{\circ}$ : Right, Straight, Obtuse, or Acute?

See Solution

Problem 38873

Insert $<$ or $>$ between the numbers to make this true: $\frac{5}{8} \square \frac{3}{7}$ .

See Solution

Problem 38874

Insert $<$ or $>$ in the blank to make the statement true: -0.031 \_ -0.046.

See Solution

Problem 38875

Insert $<$ or $>$ between the numbers to make the statement true: $\frac{8}{11} \square \frac{3}{7}$ .

See Solution

Problem 38876

If $\angle 1$ is $123^{\circ}$ and is a supplement of $\angle 2$ , find $m \angle 3$ where $\angle 2$ is a complement of $\angle 3$ .

See Solution

Problem 38877

Find the measure of angle $ABC$ if the angles formed with the ground are $(3x+4)$ and $(8x+11)$ , which are supplementary.

See Solution

Problem 38878

Insert $<$ or $>$ in the blank: $0.007 \square 0.07$ .

See Solution

Problem 38879

Insert either $<$ or $>$ to make the statement true: $0.02 - 0.002 \, \nabla \, 0.002$ .

See Solution

Problem 38880

A spool has 18 feet of ribbon. How many 8-inch pieces can be cut from it? A. 10 B. 27 C. 2.25 D. 14.8

See Solution

Problem 38881

Is $\frac{4}{13}$ greater than, less than, or equal to 0.31? Replace ? with the correct symbol: $>,<,=$ .

See Solution

Problem 38882

Insert $<, >$ , or $=$ in the blank:
$\left|-\frac{2}{5}\right| \square \left|-\frac{5}{2}\right|$

See Solution

Problem 38883

Insert $<$ or $>$ to make the statement true: -(-5) \square -(-7)

See Solution

Problem 38884

Find the absolute value of $2 \frac{1}{2}$ and express it as a mixed number in simplest form.

See Solution

Problem 38885

Find the absolute value of 6. What is $|6|$ ?

See Solution

Problem 38886

Insert $<,>$ , or $=$ to complete: $4 \_\|-5\|$ and $4 \square \|-5\|$ .

See Solution

Problem 38887

Find $f(0)$ , $f(2)$ , and $f(-2)$ for the piecewise function: $f(x)=\left\{\begin{array}{lr} -4, & x \leq-2 \\ x-2, & -2<x<2 \\ -2 x+4, & x \geq 2 \end{array}\right.$

See Solution

Problem 38888

The PTA needs \$682.56 for a swing set, received a \$200.00 donation. How much must each of 8 groups raise?

See Solution

Problem 38889

Given $f(x)=\left\{\begin{array}{ll}3 x-1 & \text { if }-3 \leq x \leq 5 \\ x^{3}-5 & \text { if } 5<x \leq 6\end{array}\right.$ , find $f(0)$ , $f(1)$ , $f(5)$ , and $f(6)$ .

See Solution

Problem 38890

Insert $<,>$ , or $=$ in the blank to make it true:
$\frac{1}{10} \cdot \frac{1}{10} \square \frac{1}{10} \div \frac{1}{10}$

See Solution

Problem 38891

Find the value of $f(-4)$ for the function $f(x)=3 x^{2}-x+2$ .

See Solution

Problem 38892

Simplify -|48|. What is -|48| equal to?

See Solution

Problem 38893

Find the slope and $y$ -intercept of the line $7x - 4y = 28$ . What are their values? Graph the line using these points.

See Solution

Problem 38894

Find the value of the expression $-|-8|$ .

See Solution

Problem 38895

Find the two numbers with an absolute value of $1.75$ on the number line. Identify their positions.

See Solution

Problem 38896

Find the value of the function $f(x)=-x^{2}-10 x$ at $x=-2$ . What is $f(-2)$ ?

See Solution

Problem 38897

Calculate the distance $UV$ between points $U(2,-2)$ and $V(-5,-3)$ , rounding to the nearest tenth if needed. $UV =$

See Solution

Problem 38898

Find the midpoint $M$ of the line segment with endpoints $C(5,3)$ and $D(-3,-6)$ .

See Solution

Problem 38899

Find the absolute value of 10. What is $|10| =$ ?

See Solution

Problem 38900

Does the equation $y=\sqrt{x+18}$ define $y$ as a function of $x$ ? Answer: Yes or No.

See Solution

1 ...386 387 388 389 390 391 392 ...662

Math

Problem 38801

Identify the first step to simplify the expression: 4−5(3x+3)4-5(3 x+3)4−5(3x+3).

Problem 38802

Find the present value needed today at 8% interest to have \$1,500 in 5 years. Round factor to 3 decimals, answer to 2.

Problem 38803

Simplify the expression: −3(2−x)−2(4x−10)-3(2-x)-2(4x-10)−3(2−x)−2(4x−10)

Problem 38804

The point (30,7)(30,7)(30,7) represents selling 30 adult tickets and 7 children's tickets, totaling \$275.

Problem 38805

What’s the first step to solve the equation 7s−9=57s - 9 = 57s−9=5?

Problem 38806

Find the future value of \$525 saved annually for 7 years at 5%. Round factor to 3 decimal places, answer to 2.

Problem 38807

Find the remaining area of a 27 in. by 16 in. flag after cutting out a triangle with base 5 in. and height 12 in.

Problem 38808

Find the deposit needed today to withdraw \$500 annually for 5 years from an account earning 5%. Round to 2 decimal places.

Problem 38809

Priya has \50inheraccountanddeposits$20weeklyfor12weeks.Writetheequationforherbalance50 in her account and deposits \$20 weekly for 12 weeks. Write the equation for her balance 50inheraccountanddeposits$20weeklyfor12weeks.Writetheequationforherbalance(y)after after after(x)$ weeks.

Problem 38810

Calculate the mean score from the following data, rounded to the nearest tenth: 65 (9), 70 (2), 75 (6), 80 (2), 85 (3), 90 (7), 95 (7).

Problem 38811

Simplify f(x+h)−f(x)h\frac{f(x+h)-f(x)}{h}hf(x+h)−f(x)​ for f(x)=8x+6f(x)=8x+6f(x)=8x+6.

Problem 38812

Write the inequality 3≤x3 \leq x3≤x in interval notation.

Problem 38813

Simplify the expression by combining like terms: −3x−x2+9x\frac{-3 x - x}{2} + 9 x2−3x−x​+9x

Problem 38814

Find the area of a flag that is 27in.×16in.27 \mathrm{in.} \times 16 \mathrm{in.}27in.×16in. after removing a triangle with base 5in.5 \mathrm{in.}5in. and height 12in12 \mathrm{in}12in.

Problem 38815

Calculate the area of a rectangle with length 15 cm and width 9 cm using the formula A=l×wA = l \times wA=l×w.

Problem 38816

Find the amount in Priya's account after 3 weeks, given the equation y=20x+50y=20x+50y=20x+50. What is the coordinate pair (x,y)(x, y)(x,y)?

Problem 38817

Express the set {x∣x<1 or x≥13}\{x \mid x<1 \text{ or } x \geq 13\}{x∣x<1 or x≥13} in interval notation.

Problem 38818

Priya has \$50 and deposits \$20 weekly for 12 weeks. When does her balance reach \$250? Provide the week as an ordered pair.

Problem 38819

A truck rental costs \21plus$0.09permile.Writethecostequation21 plus \$0.09 per mile. Write the cost equation 21plus$0.09permile.WritethecostequationCformiles for miles formilesx.Find. Find .FindC$ for 182 and 307 miles.

Problem 38820

Calculate the expression: (8×1)+(5×1100)+(9×11,000)(8 \times 1) + (5 \times \frac{1}{100}) + (9 \times \frac{1}{1,000})(8×1)+(5×1001​)+(9×1,0001​).

Problem 38821

Find the value of w−2w - 2w−2 when w=8w = 8w=8.

Problem 38822

Identify a point on the graph of fff given that f(−8)=9f(-8)=9f(−8)=9. What is the ordered pair?

Problem 38823

Find the difference between the record high (109°F) and low (-370°F) temperatures in Fargo, ND.

Problem 38824

Does the equation x2+5y2=1x^{2}+5 y^{2}=1x2+5y2=1 define yyy as a function of xxx? Yes or No?

Problem 38825

List the ordered pairs for the function fff and specify its domain and range: f(1)=10,f(2)=−6,f(3)=3f(1)=10, f(2)=-6, f(3)=3f(1)=10,f(2)=−6,f(3)=3.

Problem 38826

Find the total length of two pipes: 4−1/4′4-1/4'4−1/4′ and 3−1/2′3-1/2'3−1/2′. Give the total in fractions of a foot, feet & inches, and inches.

Problem 38827

True or false: Is 7 a natural number? Choose True or False.

Problem 38828

Find the value of 4y+9z4y + 9z4y+9z for y=5y=5y=5 and z=4z=4z=4.

Problem 38829

Find the difference between the record high (109∘F109^{\circ} \mathrm{F}109∘F) and low (−37∘F-37^{\circ} \mathrm{F}−37∘F) temperatures in Fargo, ND.

Problem 38830

Solve the equation: 4x3−x=x15−125\frac{4 x}{3}-x=\frac{x}{15}-\frac{12}{5}34x​−x=15x​−512​. Select the correct answer.

Problem 38831

Calculate the total weight of 3 orders weighing 5212lbs,12338lbs52 \frac{1}{2} \mathrm{lbs}, 123 \frac{3}{8} \mathrm{lbs}5221​lbs,12383​lbs, and 9678lbs\frac{967}{8} \mathrm{lbs}8967​lbs in lbs and oz.

Problem 38832

Problem 38833

Define the function ggg: (a) Write ggg as ordered pairs. (b) State the domain and range. Given: g(−3)=−2,g(0)=−2,g(3)=−2g(-3)=-2, g(0)=-2, g(3)=-2g(−3)=−2,g(0)=−2,g(3)=−2.

Problem 38834

Mrs. Sloan buys 3.4 lbs of trail mix at \$4.25/lb. How much change from \$20.00? Options: \$14.45, \$5.55, \$12.55, \$7.45.

Problem 38835

You have 18−3/8′′18 - 3 / 8^{\prime \prime}18−3/8′′ of 1/4n1 / 4^{n}1/4n bar stock. After cutting a 6-1/4" piece, how much is left with and without 1/8′′1 / 8^{\prime \prime}1/8′′ kerf?

Problem 38836

Sketch the graph of the piecewise function f(x)={4+x,x≤2x2+2,x>2f(x)=\begin{cases} 4+x, & x \leq 2 \\ x^{2}+2, & x>2 \end{cases}f(x)={4+x,x2+2,​x≤2x>2​.

Problem 38837

Find the value of g(0)g(0)g(0) for the function g(x)=4x+3g(x)=4x+3g(x)=4x+3.

Problem 38838

Find the remaining width of material after cutting a total width of 6146\frac{1}{4}641​ inches with a saw blade kerf of 18\frac{1}{8}81​ inch.

Problem 38839

Is it true or false that every positive number is a positive irrational number? Choose A, B, C, or D.

Problem 38840

Find g(2)g(2)g(2) for the function defined by g(x)=−3x+2g(x)=-3x+2g(x)=−3x+2.

Identify the first step to simplify the expression: $4-5(3 x+3)$ .

Simplify the expression: $-3(2-x)-2(4x-10)$

The point $(30,7)$ represents selling 30 adult tickets and 7 children's tickets, totaling \$275.

What’s the first step to solve the equation $7s - 9 = 5$ ?

Priya has \ $50 in her account and deposits \$20 weekly for 12 weeks. Write the equation for her balance$ (y) $after$ (x)$ weeks.

Simplify $\frac{f(x+h)-f(x)}{h}$ for $f(x)=8x+6$ .

Write the inequality $3 \leq x$ in interval notation.

Simplify the expression by combining like terms: $\frac{-3 x - x}{2} + 9 x$

Find the area of a flag that is $27 \mathrm{in.} \times 16 \mathrm{in.}$ after removing a triangle with base $5 \mathrm{in.}$ and height $12 \mathrm{in}$ .

Calculate the area of a rectangle with length 15 cm and width 9 cm using the formula $A = l \times w$ .

Find the amount in Priya's account after 3 weeks, given the equation $y=20x+50$ . What is the coordinate pair $(x, y)$ ?

Express the set $\{x \mid x<1 \text{ or } x \geq 13\}$ in interval notation.

A truck rental costs \ $21 plus \$0.09 per mile. Write the cost equation$ C $for miles$ x $. Find$ C$ for 182 and 307 miles.

Calculate the expression: $(8 \times 1) + (5 \times \frac{1}{100}) + (9 \times \frac{1}{1,000})$ .

Find the value of $w - 2$ when $w = 8$ .

Identify a point on the graph of $f$ given that $f(-8)=9$ . What is the ordered pair?

Does the equation $x^{2}+5 y^{2}=1$ define $y$ as a function of $x$ ? Yes or No?

List the ordered pairs for the function $f$ and specify its domain and range: $f(1)=10, f(2)=-6, f(3)=3$ .

Find the total length of two pipes: $4-1/4'$ and $3-1/2'$ . Give the total in fractions of a foot, feet & inches, and inches.

Find the value of $4y + 9z$ for $y=5$ and $z=4$ .

Find the difference between the record high ( $109^{\circ} \mathrm{F}$ ) and low ( $-37^{\circ} \mathrm{F}$ ) temperatures in Fargo, ND.

Solve the equation: $\frac{4 x}{3}-x=\frac{x}{15}-\frac{12}{5}$ . Select the correct answer.

Calculate the total weight of 3 orders weighing $52 \frac{1}{2} \mathrm{lbs}, 123 \frac{3}{8} \mathrm{lbs}$ , and $\frac{967}{8} \mathrm{lbs}$ in lbs and oz.

Define the function $g$ : (a) Write $g$ as ordered pairs. (b) State the domain and range. Given: $g(-3)=-2, g(0)=-2, g(3)=-2$ .

You have $18 - 3 / 8^{\prime \prime}$ of $1 / 4^{n}$ bar stock. After cutting a 6-1/4" piece, how much is left with and without $1 / 8^{\prime \prime}$ kerf?

Sketch the graph of the piecewise function $f(x)=\begin{cases} 4+x, & x \leq 2 \\ x^{2}+2, & x>2 \end{cases}$ .

Find the value of $g(0)$ for the function $g(x)=4x+3$ .

Find the remaining width of material after cutting a total width of $6\frac{1}{4}$ inches with a saw blade kerf of $\frac{1}{8}$ inch.

Find $g(2)$ for the function defined by $g(x)=-3x+2$ .

Evaluate $4 c^{2}$ for $c=6$ .

Find the values of $x$ where $f(x)=8x+5$ has a local maximum. Options: A. $x=$ (integers), B. No local maximum.

Find the value of $8z - 6$ when $z = 4$ .

Find the value of the function $f(x)=-x-4$ at $x=-2$ . What is $f(-2)$ ?

Calculate: $3 \frac{1}{10} + (-1.3)$

The width of a rectangle is 19 cm less than double the length. If $u$ is the length, express the width.

Find the distance between the centers of two holes drilled in a 10-1/4" x 3-1/2" plate, each $7/8"$ from the edges.

Find the intercepts of $-2x + 5y = 20$ . If one is missing, state it. Then graph the equation using the intercepts.

Solve the inequality $\frac{x}{5} \leq 2$ for $x$ .

Is the statement true or false? $\sqrt{16}$ is an irrational number. Choose: True or False.

Solve the equation $\frac{1}{2}(x+10) = 1$ .

In a fitness studio of 36 people, if $\frac{3}{8}$ lifted weights and $\frac{1}{3}$ did cross training, what fraction ran? A. $\frac{7}{24}$ B. $\frac{17}{24}$ C. $\frac{5}{12}$ D. $\frac{7}{8}$

Solve $-2 \geq x - 5$ for the variable $x$ .

$\overrightarrow{X Y}$ bisects $\angle W X Z$ with $m \angle Z X Y=37^{\circ}$ . Find $m \angle W X Y$ and $m \angle Z X W$ .

Is $\sqrt{12}$ a rational number? Choose true or false and explain your choice. A. True, it's an integer. B. True, it has repeating digits. C. False, it never ends or repeats. D. True, it's a terminating decimal.

Find the domain and range of the function $f(x)=\sqrt{x+5}-3$ in interval and inequality notation.

Insert $<$ or $>$ in the shaded areas: a) 9 _ 14, b) -9 _ -14.

Insert $<$ or $>$ between $\frac{2}{7}$ and $\frac{7}{8}$ to make the statement true.

Identify the set of ordered pairs that is not a function from these options:
1. {(-9,5),(-2,-4),(-8,-6),(4,5)}
2. {(8,-1),(2,9),(-3,-1),(-6,4)}
3. {(-2,9),(9,3),(-8,9),(6,-1)}
4. {(4,1),(8,2),(8,7),(6,-2)}

Classify $\angle A B C$ based on its measure: If $\mathrm{m} \angle A B C=160^{\circ}$ , is it Straight, Obtuse, or Acute?

Find the zeros of the function $f(x)=\sqrt{3x-1}-2$ using algebraic methods.

How many $\frac{2}{3}$ pound containers can be filled with a 9 pound bag of sugar? A. $13 \frac{1}{2}$ B. $15 \frac{1}{3}$ C. $13 \frac{1}{3}$ D. 27

Calculate the expression: $[2 \times(3+5)+6] \times 4$ .

Find values for the function $f(x)=3x^2+4x-4$ :
(b) $f(1)$ , (c) $f(-1)$ , (d) $f(-x)$ , (e) $-f(x)$ , (f) $f(x+3)$ , (g) $f(4x)$ , (h) $f(x+h)$ .

Classify $\angle A B C$ if $m \angle A B C=160^{\circ}$ : Right, Straight, Obtuse, or Acute?

Insert $<$ or $>$ between the numbers to make this true: $\frac{5}{8} \square \frac{3}{7}$ .

Insert $<$ or $>$ in the blank to make the statement true: -0.031 \_ -0.046.