How can this quadrilateral be classified? Select each correct answer.
1 answer:
Answer: A. parallelogram
Step-by-step explanation:
Let's start by explaining that a quadrilateral is any polygon that has <u>four sides and four vertices. </u>
There are several types of quadrilaterals; however, assuming that the image of the quadrilateral is attached, we are talking about a parallelogram because it has <u>two pairs of parallel sides. </u>
<u> </u>
In addition, this is a especial parallelogram called rectangle, since <u>its four sides form right angles (). </u>
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The area of the roof is 1984 sq. ft. 1984 square feet of roofing is needed for the roof of a building that is 32 ft wide and 62 ft long.
Given, the length of the roof is 62 ft long and the width of the roof is 32 ft wide. Therefore, the area of the roof is length * width.
Area of the roof = length of the roof * width of the roof
Area = 62 ft * 32 ft
Area = 1984 sq. ft
Here, also given the slope of the roof is 1:2 which indicates the ratio of rise and run.
Slope of the roof = Rise / Run = 1 / 2
Then, the slope factor is =
= 0.04167
To see a similar example:
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The right question is:
How many square feet of roofing is needed for the roof of a building that is 32 ft wide and 62 ft long?
INFORMATION:
We have the next expression:
And, we must:
a.) Convert the exponential function below to its corresponding logarithmic function
b.) Write the log form from Part A into the expanded log form
STEP BY STEP EXPLANATION:
a.) To convert it to its corresponding logarithmic function, we must use the next
In our case,
Now, replacing in the formula
b.) To write the expanded log form of part A, we must use the properties of log
1. We can separate the multiplications using the first property
2. We can delete the exponent of the logarithms using the third property
ANSWER:
a.) The logarithmic function would be:
b.) The expanded log form would be:
