ANSWER
111.3 square units.
EXPLANATION
The formula for calculating the area of a triangle is.

Let us the side of the triangle with side 12 units to be the base of the triangle.
Then the height of the triangle can be determined from the diagram using trigonometry.



We now plug in the values in to the formula to obtain,


See graph

Because the denominators are same, you can just add the numerators.
Yes they are equivalent to each other
Answer:
If the discount is 32%, the new price would be $26.486
Step-by-step explanation:
To get the answer, you would need to multiply 38.95 * .32 which would equal 12.464.
12.464 is the 32% discount
38.95 - 12.464 = 26.486
Hope this helps and pls do mark me brainliest if you can:)
Answer: 27
Step-by-step explanation:
Given
In the first sequence, the first term is 
Common difference is 
In the second sequence, the first term is 
Common difference is 
The nth term of the sequence is 
for the same number to appear on both sequence, the nth term must be equal

Put n=4

Therefore, 27 is the first common term in both sequences.