Equation

Problem 10901

Solve for $n$ in the equation: $-18=-4 n+5-3$ .

See Solution

Problem 10902

Solve for $n$ : $-18=-4 n+5-3$

See Solution

Problem 10903

Solve for $k$ in the equation: $-39 - 5k = 7(3 - 5k)$ .

See Solution

Problem 10904

Calculate the total bill for $38 \frac{1}{6}$ hours at a rate of \$60 per hour. What is the total?

See Solution

Problem 10905

Calculate the length of the segment between (2,2) and (5,-3) using the formula: $d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}$ .

See Solution

Problem 10906

A driver can deliver how much stone today if a truck carries $5 \frac{1}{2}$ tons and makes 6 deliveries?

See Solution

Problem 10907

Find the distance between points (2,3) and (5,-3). Use simplified radical form if necessary.

See Solution

Problem 10908

To clean dental instruments, if the water to disinfectant ratio is 2:3, how much water is needed for 9 parts disinfectant? A. 2 B. 3 C. 6 D. 8 E. 9

See Solution

Problem 10909

Calculate the total screws needed for 12 kitchen doors (2 screws each) and 6 bathroom doors (1 screw each). Choices: A. 8 B. 10 C. 18 D. 22 E. 30

See Solution

Problem 10910

Solve for $m$ in the equation: $-7(6+4 m)=-8 m+38$ .

See Solution

Problem 10911

Find the length of $F G$ and the midpoint of $E H$ if $E H=30$ and it's divided by $F$ and $G$ in the ratio $5:3:2$ .

See Solution

Problem 10912

A 36-inch pipe has a 14-inch piece cut from it. How much is left? F. 12 inches G. 18 inches H. 22 inches J. 32 inches K. 50 inches

See Solution

Problem 10913

Find $x$ if $R S = x + 8$ , $S T = 2x - 6$ , and $R T = 32$ . Calculate $R S$ and $S T$ .

See Solution

Problem 10914

A hospital patient owes \$550 and pays \$50 monthly. How much is left after 2 payments? A. \$50 B. \$100 C. \$400 D. \$450 E. \$500

See Solution

Problem 10915

Calculate the fencing needed for a 50 ft by 35 ft yard, minus 20 ft along the building. Options: A. 70 ft B. 85 ft C. 150 ft D. 170 ft E. 190 ft

See Solution

Problem 10916

Stock snacks for 96 passengers: $\frac{1}{4}$ pretzels, $\frac{1}{2}$ peanuts, $\frac{1}{4}$ chips. How many pretzel bags?

See Solution

Problem 10917

What is the property value if annual net income is \$22,000 and capitalization rate is 8%? Options: \$275,000, \$176,000, \$200,000, \$183,000.

See Solution

Problem 10918

Find the equation for the function shaped like $f(x)=x^{2}$ , shifted 3 right and 7 down: $g(x)=$

See Solution

Problem 10919

Calculate the total cost of a trip: airfare \$1,332, hotel \$1,500, car rental \$60/day for 7 days. Total?

See Solution

Problem 10920

You collected 340 surveys in March and 408 in April. If you enter 68 surveys daily, how many days to enter all?

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Problem 10921

Calculate the total cost of a trip: airfare \$1,332, hotel \$1,500, car rental \$60/day for 7 days. What is the total?

See Solution

Problem 10922

Find the equation for the function $g(x)$ , which is $f(x)=x^{2}$ shifted left 3, up 9, and reflected in the $x$ -axis.

See Solution

Problem 10923

A parcel of land is valued at \$274,550 assessed at 85% of market value. Find the market value.

See Solution

Problem 10924

Define the function $g(x)$ based on the graph of $f(x)=|x|$ shifted left 1 unit and down 9 units.

See Solution

Problem 10925

Write the equation for a function like $f(x)=|x|$ , shifted left 1 and down 9.
$g(x)=$

See Solution

Problem 10926

Borrowing \$20,000 at 10% simple interest for 2.5 years will require a payback of how much?

See Solution

Problem 10927

What sales price is needed for a $400,000$ property to achieve a $15\%$ net gain after a $6\%$ broker commission?

See Solution

Problem 10928

A salesperson sells 50 acres at \$900/acre with a 10% commission. What's the broker's share after a 60-40 split?

See Solution

Problem 10929

Calculate the total bill for a table with a ham sandwich, meatball hoagie, fries, iced tea, and lemonade.

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Problem 10930

You drive 1,820 miles for 36 hours, earning \$0.60 per mile. How much will you earn? Options: A. \$21.60 B. \$1,092.00 C. \$2,092.00 D. \$10,920.00 F. \$65,520.00

See Solution

Problem 10931

You wrote 20 tickets this month, twice as many for defacing property. What fraction of tickets were for defacing property? A. $\frac{1}{30}$ B. $\frac{1}{20}$ C. $\frac{1}{10}$ D. $\frac{1}{5}$

See Solution

Problem 10932

A homeowner's insurance premium of \$730 covers one year from January 12. If sold on October 23, what is the proration amount? Options: \$162.00, \$568.00, \$164.25, \$565.75.

See Solution

Problem 10933

Calculate the current value of a property bought for \$100,000, with house cost \$65,000, land appreciating at 5\% yearly.

See Solution

Problem 10934

A homeowner sold their property on October 23. The insurance premium was \$730 for a year. What is the proration amount? \$162.00

See Solution

Problem 10935

How many times greater is a cat's current weight (8 pounds, 12 ounces) than its birth weight (3.5 ounces)?

See Solution

Problem 10936

A 40-acre tract sold for \$2,200 per acre. If profit was 14.5%, what was the original cost? Options: \$75,240, \$76,856, \$100,760, \$102,924.

See Solution

Problem 10937

A home with 4,320 sq ft on a \$145,000 lot has construction costs of \$80.25/sq ft and \$12,785 in fees. Find the total cost.

See Solution

Problem 10938

Mr. Madison has the SW $1/4$ of the SW $1/4$ of land worth \$240/acre. What's its total value? \$9,600 or \$3,840?

See Solution

Problem 10939

Calculate the total cost to build a 6.5 ft high fence around a $90' \times 175'$ lot at \$1.25/ft and \$0.825/ft².

See Solution

Problem 10940

A seller got \$321,480 after a 6% broker's fee. What was the sale price: \$342,000 or \$345,000?

See Solution

Problem 10941

A seller got \$ 321,480 after a 6% broker fee. What was the sale price? Options: \$ 342,000, \$ 345,000, \$ 340,000, \$ 341,000.

See Solution

Problem 10942

How many points does a \$ 1,875 discount on a \$ 75,000 mortgage represent? Options: 2.5, 2, 4.5, 5.

See Solution

Problem 10943

Find the current value of a building with a replacement cost of \$560,000, 40 years life, and 30 years remaining. Options: \$420,000, \$140,000, \$392,000, \$560,000.

See Solution

Problem 10944

An account earns $7\%$ simple interest. If it has \$950 in year 1, how much will it have in year 6?

See Solution

Problem 10945

Nia invests \ $3100 at 2% annual interest. Find her account balance in year 4 using$ A(n)=3100(1+0.02)^{n-1}$. Round to nearest dollar.

See Solution

Problem 10946

Find the zeros of the function $f(x)=x^{2}-12$ using the square root method. What are the $x$ -intercepts?

See Solution

Problem 10947

Katy gives 14 water balloons to each team, totaling 70 balloons. Find the equation for teams $t$ :
$14t = 70$
Solve for $t$ .

See Solution

Problem 10948

Find the number of solutions for the equation: $9 - 13u + 8u = -5u - 6$ . Options: no solution, one solution, infinitely many solutions.

See Solution

Problem 10949

Find the number of solutions for the equation: $-20 k-18-13=7(-4 k+15)$ . Options: no solution, one solution, infinitely many solutions.

See Solution

Problem 10950

Determine the number of solutions for the equation: $-12 m + 18 = 3(-4 m + 6)$ . Options: no solution, one solution, infinitely many solutions.

See Solution

Problem 10951

Find the width and length of a window by solving $A(x) = x(x+4) = 221$ . Simplify your answers.

See Solution

Problem 10952

Find the side length of a square sheet metal to make a box with volume 16 cubic feet from $V(x)=(x-2)^{2}$ .

See Solution

Problem 10953

Find when the ball hits the ground and when it passes the building using $S(t)=64+48t-16t^2$ .

See Solution

Problem 10954

Saddleback Company paid off \$39,000 in accounts payable. What are the effects on the accounting equation?

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Problem 10955

How many 14-ounce bags can be made from 42 pounds of coffee? Options: A. 3 B. 18 C. 28 D. 48 E. 56

See Solution

Problem 10956

Find the liabilities given cash: \$29,000, accounts receivable: \$35,000, equipment: \$60,000, and equity: \$77,000.

See Solution

Problem 10957

How many 4-inch tiles fit in a 16-foot, 8-inch room width? Options: A. 44 B. 50 C. 66 D. 100 I. 200

See Solution

Problem 10958

See Solution

Problem 10959

Find the volume difference between a 30 quart feeder and a 6 gallon feeder. Options: $1 \frac{1}{2}$ , 5, 6, $7 \frac{1}{2}$ , 24 quarts.

See Solution

Problem 10960

Calculate the total cost to pave a 2-mile, 20-foot-wide road at \$23.35 per linear foot.

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Problem 10961

Calculate the total cost to pave a 2-mile, 20-foot-wide road at \$23.35 per linear foot.

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Problem 10962

Find the angle $C$ if $\tan C=0.1405$ .

See Solution

Problem 10963

Find angle $C$ in a right triangle where $\tan C=0.1405$ . Round to the nearest degree.

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Problem 10964

How many minutes of paperwork does a nurse spend per patient if they spend $2 \frac{1}{2}$ hours on paperwork for 6 patients?

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Problem 10965

How much glucose is needed for 2 kg of a $5\%$ glucose solution? Options: 25g, 50g, 75g, 100g, 200g.

See Solution

Problem 10966

You ordered 10 quarts of juice but received 10 gallons. How much more did you get? A. 20 quarts B. 25 quarts C. 30 quarts D. 36 quarts E. 40 quarts

See Solution

Problem 10967

How many 12 oz mugs can be filled with 1.5 gallons of coffee? Options: A. 2 B. 12 C. 15 D. 16 E. 24

See Solution

Problem 10968

How many bags of fertilizer (1 bag per 3,600 sq ft) are needed for a 3-acre park? A. 12 B. 18 C. 30 D. 37 E. 1,200

See Solution

Problem 10969

Identify the property shown in the equation: $1 \cdot \frac{4}{5} = \frac{4}{5}$ .

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Problem 10970

You need 8 tons of straw for a project. Each bale weighs 800 pounds. How many bales do you need?

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Problem 10971

Calculate the following:
1) $78.08 \frac{\mathrm{mol}}{\mathrm{L}} \times 40 \mathrm{L} = \square \mathrm{mol}$
2) $0.93 \frac{\mathrm{mol}}{\mathrm{L}} \times 2.025 \mathrm{L} = \square \mathrm{mol}$
3) $599.25 \mathrm{m} \div 42.528 \mathrm{s} = \square \frac{\mathrm{m}}{\mathrm{s}}$

See Solution

Problem 10972

Find the intersection points of the quadratics $f(x) = x^{2}+2x-8$ and $g(x) = x^{2}-2x-4$ .

See Solution

Problem 10973

Find $x$ for these equations: a) $\frac{x}{2}-7=14$ b) $\frac{6 x}{8}+3=-7$ c) $\frac{8}{x}+4=9.10 \times 10^{-2}$ d) $\frac{3}{4 x}-1.5=2.70 \times 10^{3}$ .

See Solution

Problem 10974

Calculate the cost difference per foot between Sticky tape at \$2.25 for 5 yards and Tacky tape at \$3.90 for 5 yards.

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Problem 10975

Calculate the following: 15.707 g - 1.47 g, 6.727 g + 1.40 g, and 8.87 g - 0.600 g.

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Problem 10976

Solve the equation: $\frac{6 x}{8}+3=-7$ .

See Solution

Problem 10977

Calculate the following: 8.627 mL + 1.77 mL = ?, 2.900 mL + 18.8 mL = ?, 15.82 mL - 0.577 mL = ?

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Problem 10978

Find the distance between the points $(-1,4)$ and $(1,-1)$ . Round to the nearest tenth.

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Problem 10979

Solve for $x$ in the equation: $12-\frac{4}{5}(x+15)=4$ .

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Problem 10980

Calculate the following: 15.527 g - 1.5 g = $\square$ g, 13.900 g + 0.87 g = $\square$ g, 1.920 g - 0.8 g = $\square$ g.

See Solution

Problem 10981

Find the side length $s$ and height $h$ of an equilateral triangle made with 2-inch toothpicks: $h = \frac{\sqrt{3}}{2} s$ .

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Problem 10982

Calculate the following: $15.700 \mathrm{~mL}-13.80 \mathrm{~mL}=\square \mathrm{mL}$ , $8.70 \mathrm{~mL}+17.6 \mathrm{~mL}=\square \mathrm{mL}$ , $16.920 \mathrm{~mL}+0.5 \mathrm{~mL}=\square \mathrm{mL}$ .

See Solution

Problem 10983

Calculate the monthly deposit needed to reach \$85,000 in 18 years with a 6% APR.

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Problem 10984

Solve for $h$ in the equation: $\frac{2}{5} h - 7 = \frac{12}{5} h - 2h + 3$ .

See Solution

Problem 10985

Solve the equation $t + 1 + \frac{1}{t} = 0$ and express solutions as $a + bi$ .

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Problem 10986

Calculate your final course average using the weights: Tests (44%), Labs (15%), Homework (27%), Final Exam (14%) with grades 45%, 83%, 91%, and 56%. Record the average as a percentage accurate to two decimal places.

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Problem 10987

Solve the equation $x^{2}+3 x+8=0$ and express solutions as $a+b i$ .

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Problem 10988

Solve for $q$ : $-5(3-q)+4=5q-11$ .

See Solution

Problem 10989

Find the number of water bottles Mr. Ken's class had on day 2 and day 4, given they started with 17 and collected consistently.

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Problem 10990

Find angles $\angle P$ and $\angle Q$ where $m \angle P = 2m \angle Q - 3$ and they sum to 180°. Also, find angles $\angle B$ and $\angle C$ where $m \angle B = 3m \angle C + 2$ and they are complementary.

See Solution

Problem 10991

Find angles $B$ and $C$ if $m \angle B = 3m \angle C + 2$ and they are complementary.

See Solution

Problem 10992

Find the measures of angles K and L if they are complementary: $m \angle K=3x+3$ and $m \angle L=10x-4$ .

See Solution

Problem 10993

Find $m \angle 2$ if $\angle 1$ and $\angle 2$ are vertical angles with $m \angle 1=17 x+1$ and $m \angle 2=20 x-14$ .

See Solution

Problem 10994

The weight of 6 pieces of butter and a bag of sugar is $3.8 \mathrm{lb}$ . If the sugar weighs $1.4 \mathrm{lb}$ , find the weight of each butter piece.

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Problem 10995

Joelle has \ $15.75 and spent \$6.38. What equation represents her remaining money,$ x$?

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Problem 10996

Find real values of $x$ for the following: a. $\sqrt{x}=6$ , b. $\sqrt{x}=-6$ , c. $\sqrt{-x}=-6$ , d. $\sqrt{x}>0$ , e. $\sqrt{-x}=6$ , f. $\sqrt{x}<0$ .

See Solution

Problem 10997

Determine the true statement for $x=-5$ : $x^{2}+10$ , $x+x+x$ are equal, or one is greater than the other.

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Problem 10998

Fred's class has $x$ students. Lee's class has $1.4x$ students. If $x + 1.4x = 48$ , find $x$ and then $1.4x$ .

See Solution

Problem 10999

Calculate the area and perimeter of a rectangle with length $3\frac{16}{100}$ in and width $\frac{3}{8}$ in.

See Solution

Problem 11000

Add or subtract these measurements, ensuring the correct significant digits:
8.700 g + 1.37 g = \square g 16.600 g - 0.70 g = \square g 7.827 g - 1.2 g = \square g

See Solution

1 ...107 108 109 110 111 112 113 ...188

Equation

Problem 10901

Solve for nnn in the equation: −18=−4n+5−3-18=-4 n+5-3−18=−4n+5−3.

Problem 10902

Solve for nnn: −18=−4n+5−3-18=-4 n+5-3−18=−4n+5−3

Problem 10903

Solve for kkk in the equation: −39−5k=7(3−5k)-39 - 5k = 7(3 - 5k)−39−5k=7(3−5k).

Problem 10904

Calculate the total bill for 381638 \frac{1}{6}3861​ hours at a rate of \$60 per hour. What is the total?

Problem 10905

Calculate the length of the segment between (2,2) and (5,-3) using the formula: d=(x2−x1)2+(y2−y1)2d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}d=(x2​−x1​)2+(y2​−y1​)2​.

Problem 10906

A driver can deliver how much stone today if a truck carries 5125 \frac{1}{2}521​ tons and makes 6 deliveries?

Problem 10907

Find the distance between points (2,3) and (5,-3). Use simplified radical form if necessary.

Problem 10908

To clean dental instruments, if the water to disinfectant ratio is 2:3, how much water is needed for 9 parts disinfectant? A. 2 B. 3 C. 6 D. 8 E. 9

Problem 10909

Calculate the total screws needed for 12 kitchen doors (2 screws each) and 6 bathroom doors (1 screw each). Choices: A. 8 B. 10 C. 18 D. 22 E. 30

Problem 10910

Solve for mmm in the equation: −7(6+4m)=−8m+38-7(6+4 m)=-8 m+38−7(6+4m)=−8m+38.

Problem 10911

Find the length of FGF GFG and the midpoint of EHE HEH if EH=30E H=30EH=30 and it's divided by FFF and GGG in the ratio 5:3:25:3:25:3:2.

Problem 10912

A 36-inch pipe has a 14-inch piece cut from it. How much is left? F. 12 inches G. 18 inches H. 22 inches J. 32 inches K. 50 inches

Problem 10913

Find xxx if RS=x+8R S = x + 8RS=x+8, ST=2x−6S T = 2x - 6ST=2x−6, and RT=32R T = 32RT=32. Calculate RSR SRS and STS TST.

Problem 10914

A hospital patient owes \$550 and pays \$50 monthly. How much is left after 2 payments? A. \$50 B. \$100 C. \$400 D. \$450 E. \$500

Problem 10915

Calculate the fencing needed for a 50 ft by 35 ft yard, minus 20 ft along the building. Options: A. 70 ft B. 85 ft C. 150 ft D. 170 ft E. 190 ft

Problem 10916

Stock snacks for 96 passengers: 14\frac{1}{4}41​ pretzels, 12\frac{1}{2}21​ peanuts, 14\frac{1}{4}41​ chips. How many pretzel bags?

Problem 10917

What is the property value if annual net income is \$22,000 and capitalization rate is 8%? Options: \$275,000, \$176,000, \$200,000, \$183,000.

Problem 10918

Find the equation for the function shaped like f(x)=x2f(x)=x^{2}f(x)=x2, shifted 3 right and 7 down: g(x)=g(x)=g(x)=

Problem 10919

Calculate the total cost of a trip: airfare \$1,332, hotel \$1,500, car rental \$60/day for 7 days. Total?

Problem 10920

You collected 340 surveys in March and 408 in April. If you enter 68 surveys daily, how many days to enter all?

Problem 10921

Calculate the total cost of a trip: airfare \$1,332, hotel \$1,500, car rental \$60/day for 7 days. What is the total?

Problem 10922

Find the equation for the function g(x)g(x)g(x), which is f(x)=x2f(x)=x^{2}f(x)=x2 shifted left 3, up 9, and reflected in the xxx-axis.

Problem 10923

A parcel of land is valued at \$274,550 assessed at 85% of market value. Find the market value.

Problem 10924

Define the function g(x)g(x)g(x) based on the graph of f(x)=∣x∣f(x)=|x|f(x)=∣x∣ shifted left 1 unit and down 9 units.

Problem 10925

Write the equation for a function like f(x)=∣x∣f(x)=|x|f(x)=∣x∣, shifted left 1 and down 9. g(x)= g(x)= g(x)=

Problem 10926

Borrowing \$20,000 at 10% simple interest for 2.5 years will require a payback of how much?

Problem 10927

What sales price is needed for a 400,000400,000400,000 property to achieve a 15%15\%15% net gain after a 6%6\%6% broker commission?

Problem 10928

A salesperson sells 50 acres at \$900/acre with a 10% commission. What's the broker's share after a 60-40 split?

Problem 10929

Calculate the total bill for a table with a ham sandwich, meatball hoagie, fries, iced tea, and lemonade.

Problem 10930

You drive 1,820 miles for 36 hours, earning \$0.60 per mile. How much will you earn? Options: A. \$21.60 B. \$1,092.00 C. \$2,092.00 D. \$10,920.00 F. \$65,520.00

Problem 10931

You wrote 20 tickets this month, twice as many for defacing property. What fraction of tickets were for defacing property? A. 130\frac{1}{30}301​ B. 120\frac{1}{20}201​ C. 110\frac{1}{10}101​ D. 15\frac{1}{5}51​

Problem 10932

A homeowner's insurance premium of \$730 covers one year from January 12. If sold on October 23, what is the proration amount? Options: \$162.00, \$568.00, \$164.25, \$565.75.

Problem 10933

Calculate the current value of a property bought for \$100,000, with house cost \$65,000, land appreciating at 5\% yearly.

Problem 10934

A homeowner sold their property on October 23. The insurance premium was \$730 for a year. What is the proration amount? \$162.00

Problem 10935

How many times greater is a cat's current weight (8 pounds, 12 ounces) than its birth weight (3.5 ounces)?

Problem 10936

A 40-acre tract sold for \$2,200 per acre. If profit was 14.5%, what was the original cost? Options: \$75,240, \$76,856, \$100,760, \$102,924.

Problem 10937

A home with 4,320 sq ft on a \$145,000 lot has construction costs of \$80.25/sq ft and \$12,785 in fees. Find the total cost.

Problem 10938

Mr. Madison has the SW 1/41/41/4 of the SW 1/41/41/4 of land worth \$240/acre. What's its total value? \$9,600 or \$3,840?

Problem 10939

Calculate the total cost to build a 6.5 ft high fence around a 90′×175′90' \times 175'90′×175′ lot at \$1.25/ft and \$0.825/ft².

Problem 10940

Solve for $n$ in the equation: $-18=-4 n+5-3$ .

Solve for $n$ : $-18=-4 n+5-3$

Solve for $k$ in the equation: $-39 - 5k = 7(3 - 5k)$ .

Calculate the total bill for $38 \frac{1}{6}$ hours at a rate of \$60 per hour. What is the total?

Calculate the length of the segment between (2,2) and (5,-3) using the formula: $d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}$ .

A driver can deliver how much stone today if a truck carries $5 \frac{1}{2}$ tons and makes 6 deliveries?

Solve for $m$ in the equation: $-7(6+4 m)=-8 m+38$ .

Find the length of $F G$ and the midpoint of $E H$ if $E H=30$ and it's divided by $F$ and $G$ in the ratio $5:3:2$ .

Find $x$ if $R S = x + 8$ , $S T = 2x - 6$ , and $R T = 32$ . Calculate $R S$ and $S T$ .

Stock snacks for 96 passengers: $\frac{1}{4}$ pretzels, $\frac{1}{2}$ peanuts, $\frac{1}{4}$ chips. How many pretzel bags?

Find the equation for the function shaped like $f(x)=x^{2}$ , shifted 3 right and 7 down: $g(x)=$

Find the equation for the function $g(x)$ , which is $f(x)=x^{2}$ shifted left 3, up 9, and reflected in the $x$ -axis.

Define the function $g(x)$ based on the graph of $f(x)=|x|$ shifted left 1 unit and down 9 units.

Write the equation for a function like $f(x)=|x|$ , shifted left 1 and down 9.
$g(x)=$

What sales price is needed for a $400,000$ property to achieve a $15\%$ net gain after a $6\%$ broker commission?

You wrote 20 tickets this month, twice as many for defacing property. What fraction of tickets were for defacing property? A. $\frac{1}{30}$ B. $\frac{1}{20}$ C. $\frac{1}{10}$ D. $\frac{1}{5}$

Mr. Madison has the SW $1/4$ of the SW $1/4$ of land worth \$240/acre. What's its total value? \$9,600 or \$3,840?

Calculate the total cost to build a 6.5 ft high fence around a $90' \times 175'$ lot at \$1.25/ft and \$0.825/ft².

An account earns $7\%$ simple interest. If it has \$950 in year 1, how much will it have in year 6?

Nia invests \ $3100 at 2% annual interest. Find her account balance in year 4 using$ A(n)=3100(1+0.02)^{n-1}$. Round to nearest dollar.

Find the zeros of the function $f(x)=x^{2}-12$ using the square root method. What are the $x$ -intercepts?

Katy gives 14 water balloons to each team, totaling 70 balloons. Find the equation for teams $t$ :
$14t = 70$
Solve for $t$ .

Find the number of solutions for the equation: $9 - 13u + 8u = -5u - 6$ . Options: no solution, one solution, infinitely many solutions.

Find the number of solutions for the equation: $-20 k-18-13=7(-4 k+15)$ . Options: no solution, one solution, infinitely many solutions.

Determine the number of solutions for the equation: $-12 m + 18 = 3(-4 m + 6)$ . Options: no solution, one solution, infinitely many solutions.

Find the width and length of a window by solving $A(x) = x(x+4) = 221$ . Simplify your answers.

Find the side length of a square sheet metal to make a box with volume 16 cubic feet from $V(x)=(x-2)^{2}$ .

Find when the ball hits the ground and when it passes the building using $S(t)=64+48t-16t^2$ .

Find the volume difference between a 30 quart feeder and a 6 gallon feeder. Options: $1 \frac{1}{2}$ , 5, 6, $7 \frac{1}{2}$ , 24 quarts.

Find the angle $C$ if $\tan C=0.1405$ .

Find angle $C$ in a right triangle where $\tan C=0.1405$ . Round to the nearest degree.

How many minutes of paperwork does a nurse spend per patient if they spend $2 \frac{1}{2}$ hours on paperwork for 6 patients?

How much glucose is needed for 2 kg of a $5\%$ glucose solution? Options: 25g, 50g, 75g, 100g, 200g.

Identify the property shown in the equation: $1 \cdot \frac{4}{5} = \frac{4}{5}$ .

Find the intersection points of the quadratics $f(x) = x^{2}+2x-8$ and $g(x) = x^{2}-2x-4$ .

Find $x$ for these equations: a) $\frac{x}{2}-7=14$ b) $\frac{6 x}{8}+3=-7$ c) $\frac{8}{x}+4=9.10 \times 10^{-2}$ d) $\frac{3}{4 x}-1.5=2.70 \times 10^{3}$ .