Answer:
Question 16 A restaurant manager is listing 7 items on a menu. Of these menu items, 3 are appetizers and 4 are main courses. All of the appetizers will be listed befo
Step-by-step explanation:
before all of the main courses. In how many ways can the restaurant manager list the items?
8.25% (decimal) and 33/400 (fraction)
2 triangular bases and three rectangular lateral faces
Answer:
50
Step-by-step explanation:
becasue
Given:
Triangles ABC and DEF are similar triangles.
AB = 6 m, BC = 16 m, CA = 15 m, DE = x, EF = 32 m, FD = y
To find:
The values of unknown sides, i.e., x and y.
Solution:
We know that the corresponding parts of similar triangles are proportional and triangles ABC and DEF are similar triangles, so



Now,



Similarly,



Therefore, the measure of unknown sides are x = 12 m and y = 30 m.