Given the triangles are similar, solve for x

Q: Solve for x.  Solve for y.

A: Given:

Q: Find the values of x in each triangle. Round to the nearest tenth. 34° 66° 16 16 720 4

A:

Q: The triangles are similar, find the value of x.

A: If two triangle are similar then their corresponding sides are in proportion.

Q: AC = 2x + 9 BD = 7x-1 D X = 1 A

A:

Q: K 15 H 10 12 27 G 18 M

A: X=18

Q: iv. What proportion of vehicles with 6 gears are Manual? Construct a side by side bar chart to…

A: It is asked to solve for d and e only. So, we will solve the sub-parts (iv) and (v).

Q: If the two triangles are similar by hypotenuse-leg similarity, what is the value of X?

A: Given,

Q: THE INFORMATION BELOW REFERS TO THIS AND THE NEXT QUESTION. The heights of adult women in the…

A: A critical value is a point on the test distribution that is compared to the test statistic to…

Q: For each pair of similar triangles, find the value of x. 18. 10 X x+2 X + 14

A: From the given triangles we have to find the value of x.

Q: Solve the triangles if possible

A:

Q: +ト- =D2 リー2 6 - 3 = メー1 ソー2

A:

Q: エw 38ALMN A PQR. what is LM? 10 12 D 10

A: We have to find out

Q: y y 4 (Verify your answer by checking your result) -y -y -96

A: The given equation is: xy-yx-yxx-y=4-4-6  6

Q: 16 C 20 A E 12 9 F y

A: Here it is given that both triangle are similar Triangle so apply  similar triangle property then…

Q: 8.4 cm 5.8 cm 57⁰ X 22°

A:

Q: Find the value of x that makes the triangle similar.

A:

Q: 14 11

A: In the first triangle we get, cos F = 11/14 sin F=1-cos2F⇒sin F=1-11142⇒sin F=1-121196⇒sin…

Q: triangles

A: Given both the triangles are similar.

Q: Solve for X when the length of MR is and Angle G is 16 degrees 69.5 cm M. G RA

A: In trigonometric Ratio, Cos x= Base/Hypotenuse

Q: Figure ABCDE is similar to Figure FGHIJ. Solve for x.

A: Given figures are : Given, ABCDE and FGHIJ are similar.

Q: QUESTION 4 The entrance to a health clinic is 2 feet above the street level. The clinic will…

A:

Q: 2x 8 9 5 25. 2x - 4 39 x + 6 24

A: