For x,
(32+x)/2=14
32+x=14*2
32+x=28
x=28-32
x=-4
For y,
(40+y)/2=26
40+y=26*2
40+y=52
y=52-40
y=12
Therefore coordinates of B(-4,12)
Hope this helps!
QUESTION 12
The given figure has five unequal sides.
The perimeter is the distance around the figure.
So we add all the lengths of the sides of the rectangle to get,
![Perimeter = 5x + 4x + 2.8y + 2x + 2.2y](https://tex.z-dn.net/?f=Perimeter%20%3D%205x%20%2B%204x%20%2B%202.8y%20%2B%202x%20%2B%202.2y)
We regroup the like terms to obtain,
![Perimeter = 5x + 4x +2x + 2.8y + 2.2y](https://tex.z-dn.net/?f=Perimeter%20%3D%205x%20%2B%204x%20%2B2x%20%2B%202.8y%20%2B%202.2y)
This will simplify to give us,
![Perimeter = 11x + 5.0y](https://tex.z-dn.net/?f=Perimeter%20%3D%2011x%20%2B%205.0y)
![Perimeter = 11x + 5y](https://tex.z-dn.net/?f=Perimeter%20%3D%2011x%20%2B%205y)
QUESTION 13
The given figure has two pairs of sides that are equal in length and three unequal sides.
The perimeter can be found by adding all the lengths of the sides of the of the figure.
This will give us
![Perimeter = 6b + 5a + 3b + 4 + 3a + 2b + 5a](https://tex.z-dn.net/?f=Perimeter%20%3D%206b%20%2B%205a%20%2B%203b%20%2B%204%20%2B%203a%20%2B%202b%20%2B%205a)
We regroup like terms to obtain,
![Perimeter = 6b + 2b+ + 3b + 5a + 5a +3a + 4 +](https://tex.z-dn.net/?f=Perimeter%20%3D%206b%20%2B%202b%2B%20%2B%203b%20%2B%205a%20%2B%205a%20%2B3a%20%2B%204%20%2B%20)
This finally simplifies to ,
.
![Perimeter = 11b + 13a + 4 +](https://tex.z-dn.net/?f=Perimeter%20%3D%2011b%20%2B%2013a%20%2B%204%20%2B%20)
QUESTION 14
This plane figure has four sides that are equal to 4j and two sides that are equal to 2h.
We add all the lengths of the sides of the plane figure to get,
![Perimeter =4j + 4j+ 4j+ 4j + 2h + 2h](https://tex.z-dn.net/?f=Perimeter%20%3D4j%20%2B%204j%2B%204j%2B%204j%20%2B%202h%20%2B%202h)
This will simplify to give us,
Answer:
x+7
Step-by-step explanation:
Remove Parentheses
Collect like terms
Calculate
Answer:
Solution of an Equation in Two Variables - Generally, a two-variable system solution is an ordered pair that makes BOTH equations valid.
Graph of an Equation in Two Variables - In the Ax + By = C form, linear equations with two variables will appear, and the resulting graph is always a straight line.
Linear Equation - Any equation that can be written in shape is a linear equation. Ax+b=0, 0.0 Where the real numbers are a and b, and x is a vector.
Linear Function - Those whose graph is a straight line are linear functions. The following form has a linear function. F(x) = y = a + bx.
I can't add a drawing right now, but I help these help!!
Answer:
y= -6
Step-by-step explanation:
-2y - 5y= -7y
-7y=42
42/-7=
y= -6