91.1k views
3 votes
PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP

PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP PLEASE HELP-example-1
User Kurtanamo
by
8.2k points

2 Answers

4 votes

Answer:

120 ft²

Explanation:

first of all we need to fine the area of the triangular sides

base = 6ft

height = 4ft

formula for area of the triangle is:

½×base×height

= ½ × 6 × 4

= 3×4 = 12ft²

therefore, the area of both the triangles is (12×2) = 24ft²

area of the base of the prisim is:

length × breadth

= 6 × 6 = 36ft²

area of the other two sides

length × breadth

= 5 × 6 = 30ft²

therefore, the area of both the sides is (30×2) = 60ft²

adding up all the values we get:

24 + 36 + 60 = 120ft²

User Seekingtheoptimal
by
9.2k points
6 votes

Answer:

8 cm

Explanation:

Using the Pythagorean theorem, we can confirm that this is a right-angled triangle:

6² + 8² = 36 + 64 = 100

10² = 100

Since 6 cm and 8 cm are the lengths of the other two sides, we can use the Pythagorean theorem again to find the length of the altitude drawn from the right angle to the hypotenuse. Let h be the length of the altitude:

h² + 6² = 10²

h² = 10² - 6²

h² = 100 - 36

h² = 64

h = 8

Therefore, the length of the altitude drawn from the right angle to the hypotenuse is 8 cm.

User Awais Jameel
by
8.3k points

No related questions found