Word Problems

Problem 1201

Find the line equation in point-slope form through points $(-5,1)$ and $(3,1)$ .

See Solution

Problem 1202

What does the digit 8 represent in 54,823? A. 8 B. 8,000 C. 800 D. 80

See Solution

Problem 1203

Find the unit rate for the whale's speed, and the vertical and horizontal changes between points $(2.5,1)$ and $(5,2)$ .

See Solution

Problem 1204

Identify the independent and dependent quantities when Jill's baton reaches a height of 22 feet in 2 seconds.

See Solution

Problem 1205

A blue whale swims 2.5 miles in 5 minutes. Create a graph of distance vs. time. How far does it swim in 1 minute?

See Solution

Problem 1206

Calcola perimetro e area di un trapezio isoscele con lati $25 \mathrm{~cm}$ , altezza $24 \mathrm{~cm}$ e base minore $16 \mathrm{~cm}$ .

See Solution

Problem 1207

Find the vertical and horizontal changes between points $(2.5,1)$ and $(5,2)$ . Then, calculate the slope using these changes.

See Solution

Problem 1208

Il perimetro del quadrato $ABCD$ è tre volte quello del quadrato $EFGH$ con lato $36 \mathrm{~cm}$ . Trova il lato di $ABCD$ .

See Solution

Problem 1209

Il perimetro del quadrato $A B C D$ è tre volte quello di un quadrato EFGH con lato di $36 \mathrm{~cm}$ . Trova il lato di $A B C D$ .

See Solution

Problem 1210

Un trapezio rettangolo ha basi che sommano a $96 \mathrm{~cm}$ . La base minore è $5/7$ della maggiore. Trova l'area sapendo che l'altezza è $3/7$ della base maggiore.

See Solution

Problem 1211

Un rettangolo ha una differenza di dimensioni di $25 \mathrm{~cm}$ e l'altezza è $3/8$ della base. Trova perimetro e area.

See Solution

Problem 1212

Help Milynn find the center of the next circle for her inscribed triangle. Consider previous circles, rules, and vertex positions.

See Solution

Problem 1213

Scott uses 43-cent and 6-cent stamps to make \$1.77. How many of each stamp did he use?

See Solution

Problem 1214

Find a number $x$ such that $12x + 4 = 4 \times 10$ .

See Solution

Problem 1215

In a field with 30 heads and 82 feet, how many pigs and chickens are there? Let pigs be $p$ and chickens be $c$ . Solve:
1. $p + c = 30$
2. $4p + 2c = 82$

See Solution

Problem 1216

Berechne die Wassermenge für 2dl Orangensaftkonzentrat, wenn auf 4dl Wasser 8cl Orangensaftkonzentrat kommen.

See Solution

Problem 1217

Calcula la pérdida de calor en W/m de un tubo de porcelana con amianto, dados $T_{i}=110 \mathrm{C}$ y $T_{o}=40 \mathrm{C}$ .

See Solution

Problem 1218

How many ounces of rolled oats can you buy for \$2.15 if 1 pound costs \$4?

See Solution

Problem 1219

In un triangolo rettangolo, l'ipotenusa è lunga $2 \mathrm{~cm}$ più di un cateto e la somma dei cateti è $32 \mathrm{~cm}$ . Trova il perimetro.

See Solution

Problem 1220

An aircraft flies 1855 miles at 530 mph, using fuel at 21 lbs/min. How much fuel is used in kg?

See Solution

Problem 1221

You start at a bearing of 32 degrees, turn left 115 degrees, then right 46 degrees. Find your final bearing.

See Solution

Problem 1222

Due parallelogrammi $A B C D$ e $A^{\prime} B^{\prime} C^{\prime} D^{\prime}$ sono simili. Se $A B=30 \mathrm{~cm}$ , $B C=20 \mathrm{~cm}$ e $B^{\prime} C=16 \mathrm{~cm}$ , trova il rapporto di similitudine e $A^{\prime} B^{\prime}$ .

See Solution

Problem 1223

Select the equivalent equations to $f+g=5$ using properties of equality: $f+g+4=7$ , $11+f+g=18$ , $8+f+g=14$ , $11+f+g=16$ .

See Solution

Problem 1224

You start at a bearing of 30 degrees and turn left to 290 degrees. How many degrees did you turn?

See Solution

Problem 1225

An aircraft flies 240 miles, starting with $3000 \mathrm{lbs}$ of fuel and ending with $1080 \mathrm{lbs}$ . Find the average fuel consumption per mile.

See Solution

Problem 1226

An aircraft with 5400 lbs of fuel uses $3400 \mathrm{lbs}$ after 180 miles. Find the average fuel consumption rate.

See Solution

Problem 1227

Un quadrato ha un'area di $\frac{25}{16}$ di un secondo quadrato con perimetro di $51,2 \mathrm{~cm}$ . Trova il perimetro del primo quadrato.

See Solution

Problem 1228

Which option is an unexpected expense? A. car maintenance B. insurance premium C. laptop repair D. yearly eye exam

See Solution

Problem 1229

Convert 120 inches to feet. How many feet is that? Use the conversion $1 \text{ foot} = 12 \text{ inches}$ .

See Solution

Problem 1230

Which of the following is a fixed expense? A. grocery bill B. home repair costs C. mortgage payment D. utility bill.

See Solution

Problem 1231

Which option is a fixed, discretionary expense: A. car loan, B. groceries, C. music subscription, D. rent?

See Solution

Problem 1232

Ms. Warden wants \$20,000 in 4 years. How much to invest now at 8.5% annual interest, compounded semi-annually?

See Solution

Problem 1233

Calculate the total seconds in 9 hours. Use the formula: $9 \text{ hours} \times 3600 \text{ seconds/hour}$ .

See Solution

Problem 1234

Find the exact value of $\sec A$ if $\sin A = -\frac{5}{9}$ and $A$ is in quadrant 3.

See Solution

Problem 1235

Lynne feeds her cat $65 \mathrm{~g}$ daily. How many ounces will she feed in 5 weeks? Use $10 z=28.3 \mathrm{~g}$ .

See Solution

Problem 1236

Find the slope of the line through points (-1,-2) and (3,0): $m=\frac{0-(-2)}{3-(-1)}=[?]$ . Options: A. $-2/4$ , B. $1/2$ , C. 0, D. $-2/2$ .

See Solution

Problem 1237

Find the missing input for the slope formula $m=\frac{0-[?]}{-1-3}$ using points $(-1,-2)$ and $(3,0)$ . Options: A. -2, B. -1, C. 0, D. 3.

See Solution

Problem 1238

What factors convert $4 \mathrm{~km} / \mathrm{min}$ to meters per hour?

See Solution

Problem 1239

Check if the scale from triangle with sides 1cm, 2cm, 2.5cm to triangle with sides 3cm, 6cm is $1:3$ .

See Solution

Problem 1240

Convert 150 feet to yards. How many yards is that?

See Solution

Problem 1241

Find the slope of the line through the points (5,3) and (8,-6). $\mathrm{m}=[?]$

See Solution

Problem 1242

Find the point-slope form of the line with slope $m=-3$ through the point $(5,3)$ . $y-[?]=\square(x-\square)$

See Solution

Problem 1243

What factors convert $18 \mathrm{~cm/s}$ to meters per minute? Choose correct options: 1) $\frac{1 \mathrm{~m}}{100 \mathrm{~cm}}$ 2) $\frac{60 \mathrm{~s}}{1 \mathrm{~min}}$

See Solution

Problem 1244

Sharon's car gas tank holds 16.5 gal. How many liters can it hold? Use the conversion $1 \text{ gal} \approx 3.785 \text{ L}$ .

See Solution

Problem 1245

Find the first three terms of a geometric sequence where the $5^{\text{th}}$ term is 1875 and the $7^{\text{th}}$ term is 46875.

See Solution

Problem 1246

How long does it take the Baxter boys to prepare 131 newspapers at a rate of 25 in 3 minutes?

See Solution

Problem 1247

Find the ratios of 20 Dalmatians, 10 German Shepherds, 3 Great Danes, 2 Saint Bernards, and 1 Collie as fractions in lowest terms.

See Solution

Problem 1248

Johnathan gets $2500 \mathrm{~kg}$ of sand daily. How many tons does he receive in 4 weeks?

See Solution

Problem 1249

Calculate the area covered per hour, rounding to the nearest hundredth, if 85 acres were covered in 7.5 hours.

See Solution

Problem 1250

In 1 Liter Sirup sind 200g Zucker. Wie viel Zucker ist in einem 4dl-Glas bei 1 Teil Sirup und 4 Teilen Wasser?

See Solution

Problem 1251

Find the slope of the line through points $(12,3)$ and $(6,1)$ . Slope = $\frac{[}{[]}$

See Solution

Problem 1252

Find the slope of the line through $(12,3)$ and $(6,1)$ . Then use the slope-intercept formula to find $b$ .

See Solution

Problem 1253

Find the slope of the line through points $(12,3)$ and $(6,1)$ . Then complete the slope-intercept formula: $3=\frac{1}{3}[?]+b$ .

See Solution

Problem 1254

Find the slope of the line through $(-9,-2)$ and $(5,1)$ , then use it in the slope-intercept formula.

See Solution

Problem 1255

Find the slope of the line through points $(-3,-3)$ and $(-5,10)$ . Slope = $[\frac{[]}{[]}]$

See Solution

Problem 1256

Find two consecutive integers whose sum is 109.

See Solution

Problem 1257

Find three consecutive even integers whose sum is 24.

See Solution

Problem 1258

Find three consecutive integers whose sum is 81.

See Solution

Problem 1259

Find three consecutive odd integers that add up to 45.

See Solution

Problem 1260

The garden table and bench cost \$600 together. The table costs three times the bench. Find the bench's cost.

See Solution

Problem 1261

A square's area is 36. Find its perimeter, given that area = side $^2$ .

See Solution

Problem 1262

Find the next number in the series: $36, 34, 30, 28, 24, \ldots$ .

See Solution

Problem 1263

Round 9,032 to the nearest hundred.

See Solution

Problem 1264

Is it better to express a 5K race as 5 kilometers or $5 \times 10^{6}$ millimeters? Justify your answer.

See Solution

Problem 1265

Write the numbers $92,378$ and $428,737$ in words.

See Solution

Problem 1266

Find $BC$ if $BC=x-8$ , $AC=2x-8$ , and $AB=12$ .

See Solution

Problem 1267

Find $x$ if PR = 2x + 21, RP = 12, and PQ = x + 24.

See Solution

Problem 1268

Find $x$ if $\overline{FG} = x$ , $\overline{GH} = 2x - 22$ , and $\overline{FH} = 14$ .

See Solution

Problem 1269

Find $x$ if $HG = 8$ , $GF = 17 + 2x$ , and $HF = x + 18$ .

See Solution

Problem 1270

Find $x$ if $FG = 2x - 3$ , $GH = 2x - 3$ , and $FH = 22$ .

See Solution

Problem 1271

Isabella's money is in a $3:11$ ratio with Shane's. If Isabella has \$33, find their total money together.

See Solution

Problem 1272

Find a fraction between $2/3$ and $4/5$ . Options: A. $3/4$ B. $1/2$ C. $5/6$ D. $1/5$

See Solution

Problem 1273

Toby uses 3 cups of milk for 4 batches of pancakes. How many cups are needed for 1 batch? Answer: $\frac{3}{4}$ cups.

See Solution

Problem 1274

Find $x$ if $KL = x + 18$ , $LM = 2x + 17$ , and $KM = 17$ .

See Solution

Problem 1275

Your friend multiplies 20 and 15 first in $20 \times(15 \times 14)$ . Which Property did he use and why?

See Solution

Problem 1276

Convert $2.075$ cm to words and state the place and value of the digit $5$ .

See Solution

Problem 1277

Find the perimeter of a rectangle with width $(7 h+3)$ cm and length $(8 h-4)$ cm.

See Solution

Problem 1278

Find the possible heights of a parallelogram with area 18 sq. units and sides 24 and 6 units long. Options: $\frac{3}{4}$ , $\frac{4}{3}$ , 3, 4.

See Solution

Problem 1279

Find the perimeter of a rectangle with width $(5 v-2 w)$ cm and length $(6 v+7 w)$ cm.

See Solution

Problem 1280

What is $10 \times 700$ ?

See Solution

Problem 1281

The area of a parallelogram is 18 sq. units. One side is 24 units, the other is 6 units. Find possible heights: A $\frac{3}{4}$ , B $\frac{4}{3}$ , C 3, D 4, E 12.

See Solution

Problem 1282

Risa sews a ribbon around a square blanket with each side 72 inches. How many inches of ribbon does she need?

See Solution

Problem 1283

Estimate the product of 289 and 7.

See Solution

Problem 1284

What is $\frac{1}{10}$ of 3000?

See Solution

Problem 1285

Your friend multiplied $20$ and $15$ first in $20 \times(15 \times 14)$ . What property is this and why?

See Solution

Problem 1286

Your friend multiplied $20$ and $15$ before multiplying by $14$ . Which property is this and why?

See Solution

Problem 1287

Convert $88^{\circ} \mathrm{F}$ to Celsius using $C=\frac{5(F-32)}{9}$ . Round to the nearest tenth.

See Solution

Problem 1288

Determine the common difference in the arithmetic sequence $11, 20, 29, \ldots$

See Solution

Problem 1289

Madelyn mixes 2 cups of black and 5 cups of white paint, while Magan uses 2 cups of black and 1 cup of white. Who's darker?

See Solution

Problem 1290

In art class, Alang mixes 1 cup blue and 3 cups red, while Taylor uses 2 cups blue and 3 cups red. Who's redder?

See Solution

Problem 1291

Who mixed lighter gray paint: Andrew (1 cup black, 6 cups white) or Micaela (1 cup black, 4 cups white)?

See Solution

Problem 1292

Who has bluer purple paint: Hudson (6 cups blue, 1 cup red) or Gianna (3 cups blue, 1 cup red)?

See Solution

Problem 1293

Find an equivalent ratio of apples to bananas given the ratio of 15:60.

See Solution

Problem 1294

Round the following numbers to the nearest ten: 302, 304, 305, 429, 191, 198.

See Solution

Problem 1295

세 자리 수의 $\frac{1}{10}$ 와 $\frac{1}{100}$ 의 합이 76.78입니다. 이 수를 구하시오.

See Solution

Problem 1296

Find the area of a parallelogram window with base $12 \mathrm{in}$ and height $6 \mathrm{in}$ . Options: A) 22, B) 60, C) 72, D) 120.

See Solution

Problem 1297

Taji hangs a picture $\frac{5}{8}$ of the way up a 12-foot wall. How high from the floor should he hang it?

See Solution

Problem 1298

Calculate the area of a parallelogram with base $6.2 \, \text{cm}$ and height $6.2 \, \text{cm}$ .

See Solution

Problem 1299

Determine the underlined digit in the numbers $506,087$ , $49,254$ , $814,295$ , and $736,144$ .

See Solution

Problem 1300

Find point $P$ on line segment $\overline{A F}$ where the ratio $AP:PF = 1:3$ . Determine the location of $P$ on the number line.

See Solution

1 ...10 11 12 13 14 15 16 ...101

Word Problems

Problem 1201

Find the line equation in point-slope form through points (−5,1)(-5,1)(−5,1) and (3,1)(3,1)(3,1).

Problem 1202

What does the digit 8 represent in 54,823? A. 8 B. 8,000 C. 800 D. 80

Problem 1203

Find the unit rate for the whale's speed, and the vertical and horizontal changes between points (2.5,1)(2.5,1)(2.5,1) and (5,2)(5,2)(5,2).

Problem 1204

Identify the independent and dependent quantities when Jill's baton reaches a height of 22 feet in 2 seconds.

Problem 1205

A blue whale swims 2.5 miles in 5 minutes. Create a graph of distance vs. time. How far does it swim in 1 minute?

Problem 1206

Calcola perimetro e area di un trapezio isoscele con lati 25 cm25 \mathrm{~cm}25 cm, altezza 24 cm24 \mathrm{~cm}24 cm e base minore 16 cm16 \mathrm{~cm}16 cm.

Problem 1207

Find the vertical and horizontal changes between points (2.5,1)(2.5,1)(2.5,1) and (5,2)(5,2)(5,2). Then, calculate the slope using these changes.

Problem 1208

Il perimetro del quadrato ABCDABCDABCD è tre volte quello del quadrato EFGHEFGHEFGH con lato 36 cm36 \mathrm{~cm}36 cm. Trova il lato di ABCDABCDABCD.

Problem 1209

Il perimetro del quadrato ABCDA B C DABCD è tre volte quello di un quadrato EFGH con lato di 36 cm36 \mathrm{~cm}36 cm. Trova il lato di ABCDA B C DABCD.

Problem 1210

Un trapezio rettangolo ha basi che sommano a 96 cm96 \mathrm{~cm}96 cm. La base minore è 5/75/75/7 della maggiore. Trova l'area sapendo che l'altezza è 3/73/73/7 della base maggiore.

Problem 1211

Un rettangolo ha una differenza di dimensioni di 25 cm25 \mathrm{~cm}25 cm e l'altezza è 3/83/83/8 della base. Trova perimetro e area.

Problem 1212

Help Milynn find the center of the next circle for her inscribed triangle. Consider previous circles, rules, and vertex positions.

Problem 1213

Scott uses 43-cent and 6-cent stamps to make \$1.77. How many of each stamp did he use?

Problem 1214

Find a number xxx such that 12x+4=4×1012x + 4 = 4 \times 1012x+4=4×10.

Problem 1215

In a field with 30 heads and 82 feet, how many pigs and chickens are there? Let pigs be ppp and chickens be ccc. Solve: 1. p+c=30p + c = 30p+c=30 2. 4p+2c=824p + 2c = 824p+2c=82

Problem 1216

Berechne die Wassermenge für 2dl Orangensaftkonzentrat, wenn auf 4dl Wasser 8cl Orangensaftkonzentrat kommen.

Problem 1217

Calcula la pérdida de calor en W/m de un tubo de porcelana con amianto, dados Ti=110CT_{i}=110 \mathrm{C}Ti​=110C y To=40CT_{o}=40 \mathrm{C}To​=40C.

Problem 1218

How many ounces of rolled oats can you buy for \$2.15 if 1 pound costs \$4?

Problem 1219

In un triangolo rettangolo, l'ipotenusa è lunga 2 cm2 \mathrm{~cm}2 cm più di un cateto e la somma dei cateti è 32 cm32 \mathrm{~cm}32 cm. Trova il perimetro.

Problem 1220

An aircraft flies 1855 miles at 530 mph, using fuel at 21 lbs/min. How much fuel is used in kg?

Problem 1221

You start at a bearing of 32 degrees, turn left 115 degrees, then right 46 degrees. Find your final bearing.

Problem 1222

Problem 1223

Select the equivalent equations to f+g=5f+g=5f+g=5 using properties of equality: f+g+4=7f+g+4=7f+g+4=7, 11+f+g=1811+f+g=1811+f+g=18, 8+f+g=148+f+g=148+f+g=14, 11+f+g=1611+f+g=1611+f+g=16.

Problem 1224

You start at a bearing of 30 degrees and turn left to 290 degrees. How many degrees did you turn?

Problem 1225

An aircraft flies 240 miles, starting with 3000lbs3000 \mathrm{lbs}3000lbs of fuel and ending with 1080lbs1080 \mathrm{lbs}1080lbs. Find the average fuel consumption per mile.

Problem 1226

An aircraft with 5400 lbs of fuel uses 3400lbs3400 \mathrm{lbs}3400lbs after 180 miles. Find the average fuel consumption rate.

Problem 1227

Un quadrato ha un'area di 2516\frac{25}{16}1625​ di un secondo quadrato con perimetro di 51,2 cm51,2 \mathrm{~cm}51,2 cm. Trova il perimetro del primo quadrato.

Problem 1228

Which option is an unexpected expense? A. car maintenance B. insurance premium C. laptop repair D. yearly eye exam

Problem 1229

Convert 120 inches to feet. How many feet is that? Use the conversion 1 foot=12 inches1 \text{ foot} = 12 \text{ inches}1 foot=12 inches.

Problem 1230

Which of the following is a fixed expense? A. grocery bill B. home repair costs C. mortgage payment D. utility bill.

Problem 1231

Which option is a fixed, discretionary expense: A. car loan, B. groceries, C. music subscription, D. rent?

Problem 1232

Ms. Warden wants \$20,000 in 4 years. How much to invest now at 8.5% annual interest, compounded semi-annually?

Problem 1233

Calculate the total seconds in 9 hours. Use the formula: 9 hours×3600 seconds/hour9 \text{ hours} \times 3600 \text{ seconds/hour}9 hours×3600 seconds/hour.

Problem 1234

Find the exact value of sec⁡A\sec AsecA if sin⁡A=−59\sin A = -\frac{5}{9}sinA=−95​ and AAA is in quadrant 3.

Problem 1235

Lynne feeds her cat 65 g65 \mathrm{~g}65 g daily. How many ounces will she feed in 5 weeks? Use 10z=28.3 g10 z=28.3 \mathrm{~g}10z=28.3 g.

Problem 1236

Find the slope of the line through points (-1,-2) and (3,0): m=0−(−2)3−(−1)=[?]m=\frac{0-(-2)}{3-(-1)}=[?]m=3−(−1)0−(−2)​=[?]. Options: A. −2/4-2/4−2/4, B. 1/21/21/2, C. 0, D. −2/2-2/2−2/2.

Problem 1237

Find the missing input for the slope formula m=0−[?]−1−3m=\frac{0-[?]}{-1-3}m=−1−30−[?]​ using points (−1,−2)(-1,-2)(−1,−2) and (3,0)(3,0)(3,0). Options: A. -2, B. -1, C. 0, D. 3.

Problem 1238

What factors convert 4 km/min4 \mathrm{~km} / \mathrm{min}4 km/min to meters per hour?

Problem 1239

Check if the scale from triangle with sides 1cm, 2cm, 2.5cm to triangle with sides 3cm, 6cm is 1:31:31:3.

Problem 1240

Convert 150 feet to yards. How many yards is that?

Find the line equation in point-slope form through points $(-5,1)$ and $(3,1)$ .

Find the unit rate for the whale's speed, and the vertical and horizontal changes between points $(2.5,1)$ and $(5,2)$ .

Calcola perimetro e area di un trapezio isoscele con lati $25 \mathrm{~cm}$ , altezza $24 \mathrm{~cm}$ e base minore $16 \mathrm{~cm}$ .

Find the vertical and horizontal changes between points $(2.5,1)$ and $(5,2)$ . Then, calculate the slope using these changes.

Il perimetro del quadrato $ABCD$ è tre volte quello del quadrato $EFGH$ con lato $36 \mathrm{~cm}$ . Trova il lato di $ABCD$ .

Il perimetro del quadrato $A B C D$ è tre volte quello di un quadrato EFGH con lato di $36 \mathrm{~cm}$ . Trova il lato di $A B C D$ .

Un trapezio rettangolo ha basi che sommano a $96 \mathrm{~cm}$ . La base minore è $5/7$ della maggiore. Trova l'area sapendo che l'altezza è $3/7$ della base maggiore.

Un rettangolo ha una differenza di dimensioni di $25 \mathrm{~cm}$ e l'altezza è $3/8$ della base. Trova perimetro e area.

Find a number $x$ such that $12x + 4 = 4 \times 10$ .

In a field with 30 heads and 82 feet, how many pigs and chickens are there? Let pigs be $p$ and chickens be $c$ . Solve:
1. $p + c = 30$
2. $4p + 2c = 82$

Calcula la pérdida de calor en W/m de un tubo de porcelana con amianto, dados $T_{i}=110 \mathrm{C}$ y $T_{o}=40 \mathrm{C}$ .

In un triangolo rettangolo, l'ipotenusa è lunga $2 \mathrm{~cm}$ più di un cateto e la somma dei cateti è $32 \mathrm{~cm}$ . Trova il perimetro.

Select the equivalent equations to $f+g=5$ using properties of equality: $f+g+4=7$ , $11+f+g=18$ , $8+f+g=14$ , $11+f+g=16$ .

An aircraft flies 240 miles, starting with $3000 \mathrm{lbs}$ of fuel and ending with $1080 \mathrm{lbs}$ . Find the average fuel consumption per mile.

An aircraft with 5400 lbs of fuel uses $3400 \mathrm{lbs}$ after 180 miles. Find the average fuel consumption rate.

Un quadrato ha un'area di $\frac{25}{16}$ di un secondo quadrato con perimetro di $51,2 \mathrm{~cm}$ . Trova il perimetro del primo quadrato.

Convert 120 inches to feet. How many feet is that? Use the conversion $1 \text{ foot} = 12 \text{ inches}$ .

Calculate the total seconds in 9 hours. Use the formula: $9 \text{ hours} \times 3600 \text{ seconds/hour}$ .

Find the exact value of $\sec A$ if $\sin A = -\frac{5}{9}$ and $A$ is in quadrant 3.

Lynne feeds her cat $65 \mathrm{~g}$ daily. How many ounces will she feed in 5 weeks? Use $10 z=28.3 \mathrm{~g}$ .

Find the slope of the line through points (-1,-2) and (3,0): $m=\frac{0-(-2)}{3-(-1)}=[?]$ . Options: A. $-2/4$ , B. $1/2$ , C. 0, D. $-2/2$ .

Find the missing input for the slope formula $m=\frac{0-[?]}{-1-3}$ using points $(-1,-2)$ and $(3,0)$ . Options: A. -2, B. -1, C. 0, D. 3.

What factors convert $4 \mathrm{~km} / \mathrm{min}$ to meters per hour?

Check if the scale from triangle with sides 1cm, 2cm, 2.5cm to triangle with sides 3cm, 6cm is $1:3$ .

Find the slope of the line through the points (5,3) and (8,-6). $\mathrm{m}=[?]$

Find the point-slope form of the line with slope $m=-3$ through the point $(5,3)$ . $y-[?]=\square(x-\square)$

What factors convert $18 \mathrm{~cm/s}$ to meters per minute? Choose correct options: 1) $\frac{1 \mathrm{~m}}{100 \mathrm{~cm}}$ 2) $\frac{60 \mathrm{~s}}{1 \mathrm{~min}}$

Sharon's car gas tank holds 16.5 gal. How many liters can it hold? Use the conversion $1 \text{ gal} \approx 3.785 \text{ L}$ .

Find the first three terms of a geometric sequence where the $5^{\text{th}}$ term is 1875 and the $7^{\text{th}}$ term is 46875.

Johnathan gets $2500 \mathrm{~kg}$ of sand daily. How many tons does he receive in 4 weeks?

Find the slope of the line through points $(12,3)$ and $(6,1)$ . Slope = $\frac{[}{[]}$

Find the slope of the line through $(12,3)$ and $(6,1)$ . Then use the slope-intercept formula to find $b$ .

Find the slope of the line through points $(12,3)$ and $(6,1)$ . Then complete the slope-intercept formula: $3=\frac{1}{3}[?]+b$ .

Find the slope of the line through $(-9,-2)$ and $(5,1)$ , then use it in the slope-intercept formula.

Find the slope of the line through points $(-3,-3)$ and $(-5,10)$ . Slope = $[\frac{[]}{[]}]$

A square's area is 36. Find its perimeter, given that area = side $^2$ .

Find the next number in the series: $36, 34, 30, 28, 24, \ldots$ .

Is it better to express a 5K race as 5 kilometers or $5 \times 10^{6}$ millimeters? Justify your answer.

Write the numbers $92,378$ and $428,737$ in words.

Find $BC$ if $BC=x-8$ , $AC=2x-8$ , and $AB=12$ .

Find $x$ if PR = 2x + 21, RP = 12, and PQ = x + 24.

Find $x$ if $\overline{FG} = x$ , $\overline{GH} = 2x - 22$ , and $\overline{FH} = 14$ .

Find $x$ if $HG = 8$ , $GF = 17 + 2x$ , and $HF = x + 18$ .

Find $x$ if $FG = 2x - 3$ , $GH = 2x - 3$ , and $FH = 22$ .

Isabella's money is in a $3:11$ ratio with Shane's. If Isabella has \$33, find their total money together.

Find a fraction between $2/3$ and $4/5$ . Options: A. $3/4$ B. $1/2$ C. $5/6$ D. $1/5$

Toby uses 3 cups of milk for 4 batches of pancakes. How many cups are needed for 1 batch? Answer: $\frac{3}{4}$ cups.

Find $x$ if $KL = x + 18$ , $LM = 2x + 17$ , and $KM = 17$ .