90-7x3
90-21=69
Ther you go have a great day
Its 216 square feet because 24 x 18 / 2 = 216 (divided by two because its a triangle)
Answer:
Step-by-step explanation:
4x - 12 ≤ 16 + 8x
4x - 8x ≤ 16 + 12
- 4x ≤ 28
<em>x ≥ - 7 or [ - 7, ∞ )</em>
Hey There @Bre18016,
The answer is 
The greatest value of 2,463.9051 would be the thousands place (2) simply as it is the biggest number out of the other places.
For instance, if we had the number 300, 3 would be the greatest value.
Or let's say we had 10,000 the 1 would be the greatest value.
Furthermore, you could look at the first digit in the entire number to deter mine the greatest value.
Answer:

Step-by-step explanation:
Given expression : 
Solving further :


So, 
So, The given expression is equivalent to Option A
So, Option A is the answer