SOMEONE PLEASE HELP!!
Remember, one whole circle is 360 degrees. This means that the side that looks to be the same as 43 degrees is 43 degrees. The side that looks the same as (6x+5) should be (6x+5).
Now just set up your equation like this and solve:
43+43+6x+5+6x+5=360
Hope I could be of help! :)
A. (4x -5)^2
B. (16x - 25)(16x + 25)
C. (4x + 5)(4x + 5)
D. (4x - 5)(4x + 5)
Answer: D. (4x - 5)(4x + 5)
Answer:
The simplified form of the given expression is .
Step-by-step explanation:
We are given the expression,
Using the order of operations rule, we have,
First we will add the terms 5ab and 9ab.
So, the expression is
Now, we will subtract the terms to get the final answer,
That is, =
Hence, the simplified form of the given expression is .
Step-by-step explanation:
From -2 to 5 is a distance of 7 units
1/4 of 7 units = 7/4
add this amount to - 2 to find the point - 1/4
The length of a fourth side of a quadrilateral cannot be directly calculated from just the lengths of the other three sides. Additional information like the quadrilateral type, or types of angles within the quadrilateral, would be needed to calculate the length of the fourth side.
In mathematics, specifically geometry, the length of the fourth side of a quadrilateral (a shape with four sides) cannot be directly determined just by knowing the lengths of the three other sides. This is because a quadrilateral can be of multiple shapes such as squares, rectangles, parallelograms, trapezoids, etc., each having different properties.
However, if you have additional information like the types of angles within the quadrilateral or if it's a specific type of quadrilateral (rectangle, square, etc.), then you could possibly calculate the length of the fourth side.
For example, in a rectangle, opposite sides are equal so if you know three sides and know it's a rectangle, then the fourth side would be equal to the opposite side.
Without any additional information, there isn't a simple formula that can be used to directly calculate the length of the fourth side of any arbitrary quadrilateral.
Learn more about the topic of Quadrilateral here:
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Answer: