Geometry

Problem 2201

the max or min value and the vertex. 3.
Zeros:
Axis of symmetry: Max or Min: Vertex:

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Problem 2202

13 I can use the scale factor for similar triangles to find an unknown length in a real context. e.g. For the triangles formed from these yacht sails, give a reason why they are similar then use the scale factor to find the length of the hypotenuse on the larger sail.

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Problem 2203

Given: BAGCDF,BAAD\triangle B A G \cong \triangle C D F, \overline{B A} \perp \overline{A D} and CDAD\overline{C D} \perp \overline{A D}. Prove: ABCDA B C D is a rectangle. \begin{tabular}{ccc} Step & Statement & Reason \\ 1 & BAGCDF\triangle B A G \cong \triangle C D F & \\ 1 & BAAD\overline{B A} \perp \overline{A D} & Given \\ & CDAD\overline{C D} \perp \overline{A D} & \end{tabular} try Type of Statement

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Problem 2204

Rectangle ABCDA B C D is similar to rectangle EBGF.
What is the value of bb in centimters? 45 cm 20 cm 3.2 cm 36 cm

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Problem 2205

Mr. Perez used a map to find out how far it is between two cities. On the map, the distance between the two citles is 4 inches. The actual distance between the cities is 300 miles.
What was the scale on the map that was used to calculate the distance between the two citles? 1 inch represents 150 miles 75 inches represents 1 mile 1 inch represents 75 miles 1 inch represents 1 mile

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Problem 2206

The two triangle shown below are similar triangles.
What is the value of dd in meters?

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Problem 2207

Which rule explains why these triangles are congruent? \square ASA \square These triangles cannot be SAS proven congruent.

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Problem 2208

9. Given: LKMJKM,LMKJMK\angle L K M \simeq \angle J K M, \angle L M K \simeq \angle J M K.
Prove: LKMJKM\triangle L K M \simeq \triangle J K M
Choose the word that completes the sentence correctly. Proof: LKMJKM\angle L K M \simeq \angle J K M and LMKJMK\angle L M K \approx \angle J M K are given KMKM\overline{K M} \cong \overline{K M} by the \qquad
Property of Congruence

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Problem 2209

PRundefined\overleftrightarrow{P R} and SUundefined\overleftrightarrow{S U} are parallel lines.
Which angles are supplementary angles? PQT\angle P Q T and PQO\angle P Q O PQT\angle P Q T and STV\angle S T V PQT\angle P Q T and RQO\angle R Q O PQT\angle P Q T and UTQ\angle U T Q

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Problem 2210

Foci: (435+72,32),(435+72,32)\left(\frac{4 \sqrt{35}+7}{2}, \frac{3}{2}\right),\left(\frac{-4 \sqrt{35}+7}{2}, \frac{3}{2}\right) Endpoints of minor axis: (72,72),(72,12)\left(\frac{7}{2}, \frac{7}{2}\right),\left(\frac{7}{2},-\frac{1}{2}\right)

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Problem 2211

4 A circle has equation x2+y2=40x^{2}+y^{2}=40 A line has equation y=3xy=3 x The line intersects the circle at two points, P and Q . Find the coordinates of P and Q .

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Problem 2212

(7)
Angles in parallel lines Q1 - Alternate, co-interior or corresponding Laura Jemiolo
Q1 06\frac{0}{6} Q2 08\frac{0}{8} x=x= \square - [1]
Total x=x= \square 014\frac{0}{14} x=x= \square [1] x=x= \square [1] x=0x=\square 0 [1] x=x= \square [1] Mark it

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Problem 2213

In the xyx y-plane, the line given by which of the following is perpendicular to the line 5x2y=75 x-2 y=7 ? 5x+2y=75 x+2 y=7 2x+5y=72 x+5 y=7 2x5y可 72 x-5 y_{\text {可 }} 7 5x5y=105 x-5 y=10 5x2y=105 x-2 y=10

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Problem 2214

x=y=\begin{array}{l} x= \\ y= \end{array} \square [1 [1

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Problem 2215

\begin{align*} 60^\circ \\ 45^\circ \\ X \\ x = \\ y = \\ ^\circ \\ ^\circ \\ \end{align*} Find the value of xx and yy.

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Problem 2218

What is the area of the triangle? \square square units

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Problem 2219

Carolina is hanging Christmas lights from a tree in the center of her yard. She wants the lights to be straight similar to the diagram below. She knows the lights are 30 feet ( ft .) long. She stands 5512ft5 \frac{5}{12} \mathrm{ft}. tall and holds the lights 616ft6 \frac{1}{6} \mathrm{ft}. away from the point where they will secure into the ground. Using the diagram, how far up the tree should she place the hook to hold the lights? \square ft.

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Problem 2220

Find the value of xx.

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Problem 2221

Find the value of xx.

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Problem 2222

A circular cylindrical water tank is filled with water to 75 percent of its total volume of VV cubic inches. The radius of the tank is 6 inches, and the height of the tank is hh inches. Which of the following represents the height, in inches, of the water in the tank? (Note: The volume of a cylinder with radius rr and height hh is given by πr2h\pi r^{2} h V36π\frac{V}{36 \pi} V6π\frac{V}{6 \pi} V8π\frac{V}{8 \pi} V48π\frac{V}{48 \pi} V27π\frac{V}{27 \pi}

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Problem 2223

ABC\triangle A B C is similar to XYZ\triangle X Y Z.
What is the constant of proportionality between triangle ABCA B C and triangle XYZX Y Z ?

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Problem 2224

Find an equation for the line that passes through the points (5,3)(5,-3) and (1,6)(-1,6). \square

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Problem 2225

Solve the triangle. a=63,b=22,c=48a=63, b=22, c=48 AA \approx \square BB \approx \square { }^{\circ} C40C \approx 40^{\circ} (Do not round until the final answer. Then round to the nearest degree as needed.)

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Problem 2226

What is the perimeter? If necessary, round to the nearest tenth. \square centimeters

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Problem 2227

Solve the right triangle. 40.

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Problem 2228

olications Question 3, 7.2.5 HW Score: 24.04\%, 3.13 of 13 points Points: 0 of 1 Sav
Shade the Venn Diagram to show the set. FBF \cup B^{\prime}
Use the graphing tool to graph the set

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Problem 2229

What is the perimeter? If necessary, round to the nearest tenth. \square centimeters

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Problem 2231

What is the perimeter? If necessary, round to the nearest tenth. \square inches

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Problem 2232

What is the surface area of this cylinder? Use π3.14\pi \approx 3.14 and round your answer to the nearest hundredth. \square square millimeters

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Problem 2233

What is the surface area of this cylinder? Use π3.14\pi \approx 3.14 and round your answer to the nearest hundredth. \square square inches

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Problem 2234

What is the surface area of this cylinder? Use π3.14\pi \approx 3.14 and round your answer to the nearest hundredth. \square square feet

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Problem 2235

The surface area of this cylinder is 1,639.081,639.08 square millimeters. What is the height? Use π3.14\pi \approx 3.14 and round your answer to the nearest hundredth. \square millimeters

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Problem 2236

The surface area of this cylinder is 2,237.252,237.25 square meters. What is the height? Use π3.14\pi \approx 3.14 and round your answer to the nearest hundredth. hh \approx \square meters

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Problem 2237

What is the surface area of this cone? Use π3.14\pi \approx 3.14 and round your answer to the nearest hundredth. \square square inches

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Problem 2238

**Solve for all missing sides and angles in the triangle below:

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Problem 2239

(in) Self-Assessment Questions Exercise 3.2
1. The volume of a cube is 27 cm327 \mathrm{~cm}^{3}. Find the total area of its faces.

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Problem 2240

What is the surface area of this sphere? Use π3.14\pi \approx 3.14 and round your answer to the nearest hundredth. \square square meters

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Problem 2241

What is the surface area of this sphere? Use π3.14\pi \approx 3.14 and round your answer to the nearest hundredth. \square square centimeters

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Problem 2242

What is the surface area of this sphere? Use π3.14\pi \approx 3.14 and round your answer to the nearest hundredth. \square square feet

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Problem 2243

What is the surface area of this sphere? Use π3.14\pi \approx 3.14 and round your answer to the nearest hundredth. \square square meters

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Problem 2244

Solving a word problem
Mountain officials want to build a new ski lift from BB to CC, as shown in the figure below. The distance from AA to CC is 1490 feet. They measure angle DACD A C to be 3535^{\circ} and angle DBCD B C to be 2121^{\circ}. What is the distance from AA to BB ? Round your answer to the nearest tenth of a foot. \square feet

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Problem 2245

What is the surface area of this sphere? Use π3.14\pi \approx 3.14 and round your answer to the nearest hundredth \square square inches

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Problem 2246

What is the surface area of this sphere? Use π3.14\pi \approx 3.14 and round your answer to the nearest hundredth. \square square inches

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Problem 2247

Vhat is the length of the missing leg? If necessary, round to the nearest tenth. b=b= \square kilometers

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Problem 2248

What is the volume of this sphere? Use π3.14\pi \approx 3.14 and round your answer to the nearest hundred \square cubic millimeters

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Problem 2249

What is the volume of this sphere? Use π3.14\pi \approx 3.14 and round your answer to the nearest hundredth. \square cubic millimeters

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Problem 2250

What is the volume of this sphere? Use π3.14\pi \approx 3.14 and round your answer to the nearest hundredth \square cubic vards

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Problem 2251

What is the length of the missing leg? If necessary, round to the nearest tenth. b=b= \square centimeters Submit

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Problem 2252

On Your Own Use the functions for Problems 4-10. f(x)=12x+2h={f(x)=\frac{1}{2} x+2 \quad h=\{ \begin{tabular}{r|} \hlinexx \\ \hlinej(x)j(x) \\ \hline \end{tabular}
4. Which function graph has the least steep

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Problem 2253

23. Find the measure of CYL\angle C Y L. CYL=\angle C Y L= \qquad (C)Maneuvering the Middle LLC, 2017

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Problem 2254

28. Use the figure to answer questions aa and bb. a. Are the triangles above similar? Explain. b. If possible, find the missing side length, xx.

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Problem 2255

2.) If ABEB\overline{A B} \cong \overline{E B}, then \angle \qquad \cong \angle \qquad .

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Problem 2256

8 Math 24-25 IDa IXL | Dilations: graph the image 囚 ixl.com/math/grade-8/dilations-graph-the-image
Graph the image of square DEFG after a dilation with a scale factor of 2 , centered at the origin.

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Problem 2257

A custodian carries a large key ring. The key ring has a radius of 4 centimeters. What key ring's circumference?
Use 3.14 for π\pi. If necessary, round your answer to the nearest hundredth. \square centimeters Submit

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Problem 2258

Use less than, equal to, or greater than to complete this statement: The measure of each exterior angle of a regular 10-gon is \qquad the measure of each exterior angle of a regular 6-gon.
Select one: a. cannot tell b. less than c. greater than d. equal to

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Problem 2259

The rectangle CDEFC^{\prime} D^{\prime} E^{\prime} F^{\prime} is a dilation of the rectangle CDEFC D E F. What is the scale factor of the dilation?

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Problem 2261

The round temperature dial on a thermostat has a radius of 1 inch. What is the dial's diameter? \square inches Submit

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Problem 2262

Write the coordinates of the vertices after a dilation with a scale factor of 13\frac{1}{3}, centered at the origin.

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Problem 2263

How many sides does a regular polygon have if each exterior angle measures 30 ?
Select one: a. 15 sides b. 12 sides c. 14 sides d. 11 sides

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Problem 2264

The length of a rectangle is 6 inches longer than it is wide. If the area is 160 square inches, what are the dimensions of the rectangle?
The width, or shorter side is \square inches
The length, or longer side is \square inches Submit Question Question 11 0/1 pt 3 99 Details

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Problem 2265

3. Kyle says that ΔJKL\Delta J K L is congruent to ΔLMJ\Delta L M J by the SSS Congruence Theorem. Ava says that ΔJKL\Delta J K L is congruent to LMJ\triangle L M J by the HL. Congruence Theorem. Who is correct? Explain your response.

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Problem 2266

Find DFD F.
Write your answer as an integer or as a decimal rounded to the nearest tenth.

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Problem 2267

Find WYW Y.
Write your answer in simplified, rationalized form. Do not round.

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Problem 2268

In the figure below, lml \| m. Find xx. x=x=

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Problem 2269

In the figure below, lml \| m. Find xx. x=x=

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Problem 2270

Find QS.
Write your answer as an integer or as a decimal rounded to the nearest tenth. QS=Q S= \square

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Problem 2271

3. Calculate the surface area of the triangular prism:
Answer: 132 cm² 2^{2}

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Problem 2272

Der Bus fährt um 8.05 Uhr ab. a) Zeichne den Graphen. b) Wann ist die Endstation erreicht? c) Wie lang ist die Strecke?

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Problem 2273

Copy a figure twice, cut out, label as AA and BB, then check if side lengths and angles are the same to determine congruence.

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Problem 2274

Check if triangles ABC\triangle ABC and XYZ\triangle XYZ are congruent using transformations: reflect and translate.

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Problem 2275

Calculate the area of a square with side length 77 units.

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Problem 2276

Find point BB on line segment ACAC where A(6,6)A(6,-6), C(6,2)C(-6,-2), and AB=34ACAB=\frac{3}{4}AC.

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Problem 2277

Find the total length of all sides of a garden that is 8.5 yards long and 5.95 yards wide. Calculate 2(8.5+5.95)2(8.5 + 5.95).

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Problem 2278

A disc of radius 30 cm30 \mathrm{~cm} has supports 20 cm20 \mathrm{~cm} tall. Find: (a) AOB\angle A O B, (b) arc length ACBA C B, (c) area percentage above line ABA B.

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Problem 2279

Find angle OQPO Q P given points P,Q,RP, Q, R on a circle with mQPR=35m\angle Q P R=35^{\circ} and mORP=30m\angle O R P=30^{\circ}.

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Problem 2280

Find the angles of a triangle with a ratio of 5:3:45: 3: 4 and identify the type of triangle based on these angles.

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Problem 2281

Calcola l'area di un rettangolo con base 28 cm28 \mathrm{~cm} e altezza 5428\frac{5}{4} \cdot 28.

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Problem 2282

Calcola l'area di un rettangolo con base 28 cm28 \mathrm{~cm} e altezza 5/45/4 della base.

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Problem 2283

Calcola l'area di un rettangolo con base 28 cm28 \mathrm{~cm} e altezza 54×28 cm \frac{5}{4} \times 28 \mathrm{~cm}.

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Problem 2284

Un rettangolo ha area 1140 cm21140 \mathrm{~cm}^{2} e base 38 cm38 \mathrm{~cm}. Trova il perimetro.

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Problem 2285

Calcola l'area di un parallelogramma con base 38 cm38 \mathrm{~cm} e altezza h=32×38h = \frac{3}{2} \times 38.

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Problem 2286

La base di un parallelogramma è 42 cm42 \mathrm{~cm} e h=76×42h = \frac{7}{6} \times 42. Trova l'area del parallelogramma.

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Problem 2287

Convert the angle 451223.245^{\circ} 12^{\prime} 23.2^{\prime \prime} to radians.

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Problem 2288

1. Earth’s radius is 6371 km6371 \mathrm{~km}. Distance Dhaka to Delhi is 1882 km1882 \mathrm{~km}. Find the angle at Earth's center.
2. Cyclist travels from A to B at 250 m/min, with an angle of 151^{\circ} 5^{\prime} at Earth's center (6440 km6440 \mathrm{~km} radius). Time taken in hours?
3. Circle radius is 35 m. An arc subtends angle π4\frac{\pi}{4} at the center. Find the arc length.

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Problem 2289

A cyclist travels from A to B at 250 m/min, covering an angle of 151^{\circ} 5^{\prime} on Earth with radius 6440 km6440 \text{ km}. Find the time taken in hours.

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Problem 2290

A cyclist travels from A to B at 250 m/min. The angle between A and B is 151^{\circ} 5^{\prime}, with Earth's radius 6440 km6440 \mathrm{~km}. Find the travel time in hours.

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Problem 2291

Find the length of an arc with a radius of 35 m and subtending an angle of π4\frac{\pi}{4} at the center.

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Problem 2292

Calculate the arc length for a circle with radius 35 m and angle π4\frac{\pi}{4} radians.

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Problem 2293

Find the perimeter of a rectangle with length 4x94x - 9 and width 8x+28x + 2.

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Problem 2294

Find the perimeter of a square with side length 7m37m - 3. Options: 14m614m - 6, 28m1228m - 12, 49m242m+949m^2 - 42m + 9, 49m2+949m^2 + 9.

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Problem 2295

A rectangular park on a map has dimensions 7 cm7 \mathrm{~cm} by 4 cm4 \mathrm{~cm} with a scale of 1:50001: 5000. Find its actual area in m2\mathrm{m}^{2}.

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Problem 2296

Find the perimeter of a hexagon with two sides of length 5p+75p+7 and four sides of length 3p+23p+2.

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Problem 2297

A clock's minute hand is 12 cm12 \mathrm{~cm} long. What distance does it cover in 15 minutes?

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Problem 2298

Find the radius of the moon if it appears at an angle of 1616^{\prime} from a distance of 237600 km237600 \mathrm{~km}.

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Problem 2299

Find the perimeter of a rectangle with area 102 cm2102 \mathrm{~cm}^{2} and length 17 cm17 \mathrm{~cm}.

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Problem 2300

Find the perimeter of a rectangle with width (2x+3)(2x+3) and length (2x4)(2x-4). Choices: 4x124x-12, 4x14x-1, 8x28x-2, 4x22x124x^2-2x-12.

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