The distance between the flagpole and the building is the number of feet between them
The building is 162 feet from the flagpole
<h3>How to determine the distance</h3>
The given parameters are:
- Flagpole = 40 feet
- Building Shadow = 324 feet
The flagpole's shadow is 50% longer than the flagpole.
So, the length (l) of the flagpole's shadow is:


The length of the building's shadow (d) is then calculated as:

Express as fraction


Solve for d


The distance (x) of the building from the flagpole is then calculated as:


Hence, the building is 162 feet from the flagpole
Read more about distance and bearing at:
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Answer:
16
Step-by-step explanation:
multiply 32 by whatever a right angle give you
Trust me: You must know how to do this basic factoring yourself.
x^2 -5x - 6 factors into (x-6)(x+1). Note how I got that: -6 is the product of 1 and -6, and -6 + 1 = -5.
You could also factor this by grouping:
x^2 -5x - 6 = x(x-6) + 1(x-6). Note how the middle terms combine to produce -5x and how (x-6) is a factor common to both terms; this leaves (x+1). So the factors are (x-6)(x+1).
You multiply it by the percent by your state (eg. california is 7.5%, so you multiply x amount by .075)