X
67
y
o
A. 67
B. 37
C. 23
D. 113
The value of y is 67 degrees when line segment BD is parallel to XY.
A coordinate geometry is a branch of geometry where the position of the points on the plane is defined with the help of an ordered pair of numbers also known as coordinates.
The line segment BD is parallel to segment XY
We have to find the value of y
The angle 67 degrees and y are opposite to each other.
So the value of y is 67 degrees
The opposite angles are equal
The value of Y is 67 as angels that are opposite to each other are equal so the angle below Y is 67.
Knowing that we can say that Y is 67 as angels parallel to each other are also equal.
Hence, the value of y is 67 degrees when linesegment BD is parallel to XY.
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Answer:
Very much 67
Step-by-step explanation:
y=x^2-4x+4
what is there value of y?
what is the value of x?
Answer:
x=14
y=30
Step-by-step explanation:
5x+25=3x+53
5x=3x+28
2x=28
x=14
2y+35=95
2y=60
y=30
(I assumed all of the angles are equal, correct me if I'm wrong.)
Answer:x=14
Step-by-step explanation:
Let's first understand what we need to do. We need to solve for two variables, x and y. We do these by setting two systems of equations equal to each other. This is easily done for x, but for y the other equation is missing. Keep this in mind for later.
So, we will first start off by solving for x. We do this by using inverse operations.
5x+25=3x+53 We will subtract
5x=3x+28
2x=28 Divide
x=14
You can plug 14 into both the xs and they will be similar, and both will have the similar results once you solve for y and plug it into the equation along with x.
We know that the 5x+25 on the left is adjacent to 2y+35, and so is the second x. Adjacent angles add up to 180 total, and so to solve for y we need to plug 12 in the first x.
5(14)+25=95
180-95=85
85 is the value of 2y+35
We will solve for y just like any other alegrbaic problem
85=2y+35
50=2y
y=25
We know know that y is 25 and x is 14
Plug both values into 2 adjacent angles and they will add up to 180.
B) 6.7 ft
C) 10 ft
D) 15 ft
The actual length of the room is 15 ft.
To find the actual length of the room, we need to use the scale provided. The scale is 1/3 inch = 0.5 ft. We know that the length of the room on the floor plan is 10 inches. We can set up a proportion to solve for the actual length:
1/3 inch / 0.5 ft = 10 inches / x ft
Cross multiplying, we get:
1/3 * x = 0.5 * 10
Simplifying, we get:
x = 0.5 * 10 * 3
x = 15 ft
Therefore, the actual length of the room is 15 ft, which corresponds to the given length of 10 inches on the floor plan.
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3ax/5 - 4c = ax/5