Q: Choose SSS, SAS, or neither to compare these two triangles. A C SSS SAS neither
A: We can use the concept of congruency of triangle In order to solve the given problem.
Q: Determine if the two triangles are congruent. If they are, state how you know. Not enough…
A: We are given the following. We can see that AC = BD and CD = AB. And AD is common.
Q: Determine if the triangles below are similar. Explain why or why not? (What postulate proves it,…
A: Side-Angle-Side test Side-Side-Side Angle-Angle-Angle
Q: Choose SSS, SAS, or neither to compare these two triangles. SSS SAS neither
A: The explanation of the solution as follows:
Q: 2. What property could you use to show that triangles ACT and ODG are congruent? G. %23 丰 A %23 D…
A: Given that: ∆ACT & ∆ODG are congruent.
Q: Determine if the two triangles are congruent. If they are, state how you know. 主 丰 ASA SSS SAS AAS
A:
Q: Which rule explains why these scalene triangles are similar? 60° 36° 530 O SSS SAS AA none of the…
A:
Q: 2. Classify the triangles by angles. longru a. b. 600 60° 60° С. d. 120 35 6750
A: a) Given, Since all angles are<90°, this implies that the triangle ABC is an acute-angled…
Q: Select ALL triangles that can be determined similar by Angle-Angle Similarity Postulate. 45 47 77…
A: Need to find Triangles that can be determined similar by angle angle similarity postulate
Q: Which rule explains why these triangles are congruent? K H. G ASA SSS AAS
A:
Q: Choose SSS, SAS, or neither to compare these two triangles. SSS SAS neither H
A:
Q: Determine if the triangles are similar. If similar, state how AA sss- SAS- Not Similar
A:
Q: What similarity theorem would prove that these triangles are similar? 32 97° 32 U SAS SSS O AA AAS
A: topic - similar triangles
Q: Which rule explains why these triangles are similar? R E 96° 96° SS SAS AA none of the above; the…
A: Solution
Q: 3. What property could you use to show that these two triangles are congruent? H G O ASA O sss O SAS…
A: When two triangles are congruent they will have exactly the same three sides and exactly the same…
Q: 4. True or false, the two triangles are congruent by SSS. true false %3
A: SSS : when all sides of one traingle is equal to corresponding sides of second traingle than both…
Q: Determine whether the triangles are similar. If they are type "SSS", “SAS", or "AA" for the…
A: To find the similarity rule for the given triangles
Q: Are the triangles similar? If so write a similarity statement, and name the postulate or theorem you…
A:
Q: Which of the similarity statements is true of the triangles in the diagram? B. D. C. O ABCA ADCB O…
A: Consider the triangle
Q: Are these triangles similar? If yes, how do you know? 13.5+ %23 7.5 6.
A:
Q: Are these triangles similar? If yes, how do you know? 107 48d 48° 107° 23°
A: We will find where these triangles are similar or not as following.
Q: Determine whether the triangles are congruent by AA~, SSS~, SAS, or not similar. H. F
A: Given that the triangle,
Q: Determine if the two triangles are congruent. If they are, state how you know. O AAS SSS SAS O ASA
A:
Q: 18 16 22 20 20 25
A: solution is given below
Q: Which similarity theorem proves that the following two triangles are similar? 20 60 00 Fimilority
A:
Q: Determine if the two triangles are congruent. If they are, state how you know. O SAS O AAS O Not…
A:
Q: Determine whether the triangles are congruent by AA SSS , SAS , or not similar.
A: Similar triangles are triangles that have proportional sides with the same ratio, or have the same…
Q: Are these triangles similar? If yes, how do you know? 22 9. 12 25 30 10
A: Two triangles are said to be similar if the ratio of their corresponding sides is the same. The…
Q: 4. Use special right triangles to find the missing sides of the triangles below: а. b. 12 30° 45° 10…
A: greetings from bartelby.i am here to help you
Q: Are these triangles similar? 9. 30 21 22 Yes No
A: topic - similarity of triangles
Q: Which rule explains why these triangles are congruent? H. M. K
A: Given: To prove: Which rules explains why these triangles are congruent ?
Q: Are the triangles similar? If so, state the similarity and a postulate or theorem that can be used…
A: In △TUS and △WUV∠TUS=∠WUV (opposite angle)since ST|| WValternative interior angles are…
Q: 13) A) AAS B) ASA C) HL D) Not enough information
A:
Q: 34. Which rule explains why these triangles are congruent? A ASA B SAS AAS D SSs
A:
Q: Are the two triangles similar? If so, by what similarity shortcut? 3. 6. A 10 4 SSS O SAS O AA Not…
A: To show the two triangles are similar
Q: how are these triangles similar ? SAS, ASA, SSS, or AA ? 2. 40 100
A: Given: The figure of two triangles as To determine: The rule of similarity by which the given…
Q: Use a triangle similarity theorem to show that the triangles Are similar. 3.5 B 8 A E
A: From triangle CBD, CB=4 and CD=3.5 From triangle CAE, CA=4+8=12 and CE=3.5+7=10.5 CB/CA=4/12=1/3…
Q: SSA
A:
Q: 17. True or false, the following two triangles are congruent by HL. E H. true false
A:
Q: Which of the following triangles (not drawn to scale) is a 45-45-90 triangle? 2-5 442 22 44 22-2 362
A:
Q: Determine if the two triangles are congruent. If they are, state how you know. O ASA HL SS AAS
A:
Q: 50 U 60 G. 66 121 35
A: Apply similarity theorem
Q: Choose SSS, SAS, or neither to compare these two triangles. %+ B SSS SAS neither
A: we are given figures of two triangles . we have to find how to compare them
Q: Which of the similarity statements is true of the triangles in the diagram? D. C. O ABDA - ABCD О…
A: The solution of given problem is followed by
Q: Determine if the two triangles are congrient. If they are, state how you know. SAS SS O Not enough…
A: If two sides and the include angles in one triangle are equal to corresponding sides and angle of…
Q: Determine (if possible) the similarity postulate that proves the following two triangles are…
A:
Q: Which rule explains why these scalene triangles are similar? 38 42 62 54 SS SAS AA none of the…
A:
Q: for it-angled triangles a 9 cm 61.2° 10.2 34°
A: We know that sin θ=Opposite sideHypotenusesin(61.2)=y9y=9*sin(61.2)y=7.8867 cmcos(θ)=Adjacent…
Q: YES, classify the triangles 14.) 7,7/2,7
A:
Q: 32. Which rule explains why these triangles are congruent? A ASA B SAS AAS SS
A:
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- A Bitter Dispute With the publication of Ars Magna, a dispute intensified between Jerome Cardan and another mathematician named Niceolo Fontana, otherwise known as Tartaglia. What was the dispute, and how did it arise? In your opinion, who was at fault? Write a paragraph or two about your findings.A candy company is choosing a package for a new line of candy. Package 1 is a right rectangular prism with a length of 2.5 inches, a width of 1 inch, and a height of 3 inches. Package 2 is a right triangular prism with a height of 3 inches, a base length of 2 inches, and a base height of 1.5 inches. If the candy costs $0.75 per cubic inch, which option will cost the candy company less to fill?Can you show me your work, caclulations, however you did it please.
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- Can the triangles below be proven similar by the SSS Similarity Postulate? Explain.The City Council proposed to utilize a government-owned land with an area of 9,600 square meters. One-third of the area will be used to plant mango trees while the rest of the land is where an emergency field hospital shall be built. As the city engineer, you were tasked to determine the following: 1. The dimensions of the land planted with mango trees with minimum cost of fencing given that area is to be rectangular and to be fenced off on three sides not adjacent to the highway a. Illustration and Representation of Variables b. Detailed Solution c. Conclusion 2. The rate at which the total average number of COVID cases is increasing at x = 10 tents and dx/dt = 1 tent per day, given that if 30 tents are built, the average number of COVID cases per tent will be 7 cases while the average number of cases will increase by 2 per tent for each additional tent on the same area due to overcrowding. a. Illustration and Representation of Variables b. Detailed Solution c. Conclusion1. How many polygons can be formed from 8 non collinear points. Full answer please. Thank you