Solve for the missing information, given that the two triangles are SIMILAR. 7 cm 6.5 cm 13.5 cm (If a decimal answer - round it to ONE DECIMAL PLACE) 9.75 cm x = y = |

Q: 45 2x + 4 35 35 16 40

A: We have to find x

Q: Solve for the missing information, given that the two triangles are SIMILAR. /3 cn 3.2 cm 12 cm (If…

A:

Q: Solve the right triangle for the unknown sides and angle. Round values to 1 decimal place if…

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Q: Solve the right triangle. Round decimal answers to the nearest tenth. E 8. 14 DE , mZE= °, mZD~ ° ,…

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Q: Solve for x. The two triangles are similar. Round to the nearest tenth if necessary. 14 22 10

A: Answer

Q: Solve for the missing 4 cm information, given that the two triangles are SIMILAR. y (If a decimal…

A: our objective is to find x and y.

Q: Solve the right triangle for the unknown sides and angles. Round values to 1 decimal place if…

A:

Q: 2) Solve the triangle DEF, given that d = 31m, e = 17m, and f = 16m. Round your answers to the…

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Q: Find the unknown side of the triangle when  x = 12 in and y = 5 in.  in

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Q: Solve the right triangle using the given information. a = 76.2 yd, b =41.8 yd A a

A: Given,         a=76.2 yd , b=41.8 yd

Q: For given similar triangles, solve for the indicated variable a) S В 12 T 18 C U b) 5 87 3 10 87°

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Q: Solve the right triangle. Round decimal answers to the nearest tenth. K 40° M 7. KL 2 ML -O, mZK= D°

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Q: В 31 to C 23 y

A: To find the value of x° and y°

Q: Solve for the missing information, given that the two triangles are SIMILAR. 12 cm 7 cm (If a…

A: Given two similar triangles: Let △ADE~△ACE in which AD=7, DE=10, AC=12, BC=14. To find x and y,…

Q: The following problem refers to triangle ABC. Find the area of the triangle. Round to three…

A: Given the parimeters of triangleB=49.1,C=52.9,a=182

Q: Solve the right triangle below, round to the nearest t 12.

A: # we are entitled to solve one question at a time, please resubmit the other question if you wish to…

Q: exact

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Q: Solve for the missing information, given that the two triangles are SIMILAR. (If a decimal answer -…

A: Solve the following

Q: Solve for the missing information, given that the two 1 cm triangles are SIMILAR. 1.5 cm 4.5 cm (If…

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Q: 1. Using the right triangle below, solve for x. 8.9 cm 55°

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Q: 7. Solve for the unknown in each triangle. a) b) A D 21 37° 9 cm 46⁰ 26 с E 53⁰ a F B

A: Given problems:-

Q: 9.4 20° 10 3.

A: We’ll answer the first question since the exact one wasn’t specified. Please submit a new question…

Q: Find the unknown length y in the pair of similar triangles. 7 ft y 16 ft 24 ft y=t y%3D /Simplif…

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Q: Solve the right triangles below, round to the nearest tenth. 17 A 14. 15. 13 21 31 C

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Q: Solve the triangle. Approximate values to the nearest tenth when appropriate. a=7.4, b=13.3, c=15.3…

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Q: Use the tools you have for triangles to solve for x,y, or 0 Round all answers to the nearest…

A: Since you have posted multiple questions and we can answer one question. So, answered the first…

Q: In the obtuse-angled triangle KLM, LM = 6.1 cm, KM = 4.2 cm and KL^M = 42°. How do i find the area…

A: Topic- area of triangle

Q: S=1 A=1 R= S Q R ht A U

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Q: Solve for x in the triangle below given that AB = 4cm, BC = 3cm and AC = x 1.1 4 cm 3 cm

A: For any right angled triangle, using the Pythagoras theorem, it can be written that h2=p2+b2, where,…

Q: E 11 cm 99% 11 cm D

A:

Q: Solve for the missing information, given that the two 10 cm triangles are SIMILAR. 6 cm (If a…

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Q: Solve the triangle shown to the right, 10 12 B. 10 A . B , and C °, and C (Round to the nearest…

A: The cosine rule of triangle states that if a, b and c are the sides of a triangle and A, B and C are…

Q: Find the area K of the triangle specified below. a = 19, b= 19, c = 19

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Q: These two triangles are similar. Calculate the unknown side. 3 cm 8 cm 9 cm E.

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Q: Find the unknown lengths for the similar triangles below. 10 m 6 т 12 m 14.4 m y x = m (If needed,…

A: By the property of similar triangles, the length of their sides will be in proportion.

Q: 10. Use the triangle at right to solve for m. 16 а. 15 b. 7 c. 25 O d. 20

A: Redraw the figure as shown below: Recall the fact that if an altitude is drawn from the right angle…

Q: Solve for the remaining parts of ABCA. Illustrate and label the right triangle. 3.] Given c = 40.57…

A: Given, ∆ABC in which  c = 40.57 cm ∠B = 54°35' ∠C = 90° We have to solve the right-angle triangle.

Q: Solve for the length of the third side of the triangle. B = 42° %3D b = 18 %3D C = 10 Give your…

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Q: Solve the right triangle for the unknown sides and angle. Round values to 1 decimal place if…

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Q: The two triangles below are similar. What is the value of side length "x"? 57° 12 Q Y Ox = 12 O x -…

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Q: Use the figure below and the properties of isosceles triangles to solve for x. x + 15 A 2x Blank 1:

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Q: Solve for x in the figure of similar triangles. x+1 B 12 X+5 15

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Q: Identify the triangle as acute, obtuse, or right by comparing the squares of the side lengths. Show…

A: Using Pythagorean triplets,

Q: The figure above shows a right triangle dimensions in inches. If 0 = 30°, what i ength of r to the…

A: Given that:

Q: Solve the right triangle for the unknown sides and angles. Round values to 1 decimal place if…

A: We have to fid the length of sides and measure of angle.

Q: The two triangles shown are similar, ∆ABC ~ ∆DFE. Calculate the missing side lengths (x and y).…

A: Given that: ∆ABC is similar to the ∆DFE To find lengths of x and y

Q: Solve for the missing 5 cm information, given that the two triangles are SIMILAR. (If a decimal…

A:

Q: Refer to right triangle ABC with C = 90°. Solve for all missing parts. a = 24.3 cm and  c = 48.1 cm

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Q: Solve the right triangle. Round your answers to the nearest tenth. %3D 29 49° 5 ?

A: To solve the right angled triangle

Cylinders

A cylinder is a three-dimensional solid shape with two parallel and congruent circular bases, joined by a curved surface at a fixed distance. A cylinder has an infinite curvilinear surface.

Cones

A cone is a three-dimensional solid shape having a flat base and a pointed edge at the top. The flat base of the cone tapers smoothly to form the pointed edge known as the apex. The flat base of the cone can either be circular or elliptical. A cone is drawn by joining the apex to all points on the base, using segments, lines, or half-lines, provided that the apex and the base both are in different planes.