What is the greatest number of right angles that a triangle can contain?
2 answers:
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Answer:
The area of the hexagonal table will be 27 square feet
Step-by-step explanation:
Given:
The height of the triangle = 3 feet
The base of the triangle = 3 feet
To Find:
The area of the hexagonal table = "
Solution:
<u>Step 1: Finding the area of the triangle</u>
The area of the triangle =
On substituting the values
The area of the triangle is =
The area of the triangle = square feet
<u>Step 2 : Finding the area of the hexagonal table </u>
The area of the hexagonal table is = 6 X area of one triangle
The area of the hexagonal table =
The area of the hexagonal table =
The area of the hexagonal table = 27 square feet
Answer:
Approximately (2, 1)
See image
Step-by-step explanation:
Rearrange each equation so it is ready to be graphed on an x-y-axis (see image) look for the point where the two lines cross. This is the solution for the system of equations.
