Frances drew ΔΔABC and ΔΔDEF so that A D, AB = 4, DE = 8, AC = 6, and DF = 12. AreΔΔABC and ΔΔDEF similar? If so, identify the similarity postulate or theorem that applies.A.Similar - AAB.Similar - SASC.Cannot be determinedD.Similar - SSS

David drew ΔΔPQR and ΔΔSTU so that P S, PR = 12, SU = 3, PQ = 20, and ST = 5. AreΔΔPQR and ΔΔSTU similar? If so, identify the similarity postulate or theorem that applies.A.Similar - SSSB.Similar - AAC.Cannot be determinedD.Similar - SAS

Jerry drew ΔΔJKL and ΔΔMNP so that ∠𝐾≅∠𝑁, ∠𝐿≅∠𝑃∠K≅∠N, ∠L≅∠P, JK = 6, and MN = 18. Are ΔΔJKL and ΔΔMNP similar? If so, identify the similarity postulate or theorem that applies.A.Similar - AAB.Cannot be determinedC.Similar - SSSD.Similar - SAS

Visualization, Reasoning and Proof, and SimilarityYou can show that two triangles are similar when certain relationships exist betweentwo or three pairs of corresponding parts. If you know two triangles are similar, thenyou know their corresponding sides are proportional.Task 1In the diagram below, AC 6 DF 6 BH and CB 6 FE.A DC GBHFEa. Find four similar triangles. Explain how you know that they are all similar.b. Using the similar triangles you found in part (a), complete the followingextended proportion:ABAC 5 DEj 5 jDG 5 jj

In right triangle ΔΔEFG, mE = 25. In right triangle ΔΔHJK, mH = 25. Which similarity postulate or theorem proves that ΔΔEFG and ΔΔHJK are similar?A.AAB.SASC.HLD.SSS

From the diagram below, we can tell that ____.Question 4Select one:a.the two triangles are congruentb.the two triangles are not similarc.the two triangles are similar by SASd.the two triangles are similar by SSS