To solve for x, we need to equate m<5 and m<8:
m<5 = m<8
112 = 2x + 8
Now let's solve for x:
112 - 8 = 2x
104 = 2x
Dividing both sides by 2:
52 = x
So the equation that solves for x is:
x + 52 = 52
m<5 = 112 and m<8 = (2x + 8) . What equation will solve for x?
__ x + __ = ___
9 answers
are you sure
I apologize for the mistake. Let's go through the equations again.
We have m<5 = 112 and m<8 = 2x + 8.
To solve for x, we need to set these two expressions equal to each other:
112 = 2x + 8
Now, let's solve for x:
112 - 8 = 2x
104 = 2x
Dividing both sides by 2:
52 = x
So the correct equation that solves for x is:
x = 52
We have m<5 = 112 and m<8 = 2x + 8.
To solve for x, we need to set these two expressions equal to each other:
112 = 2x + 8
Now, let's solve for x:
112 - 8 = 2x
104 = 2x
Dividing both sides by 2:
52 = x
So the correct equation that solves for x is:
x = 52
the equation must be like this
__ x + ___ = ___
__ x + ___ = ___
Apologies for the confusion. Let's rewrite the equation correctly.
We are given that m<5 = 112 and m<8 = 2x + 8.
To solve for x, we set these two expressions equal to each other:
112 = 2x + 8
Subtracting 8 from both sides:
104 = 2x
Now let's express this equation in the desired format:
2x = 104
Dividing both sides by 2:
x = 52
So the correct equation to solve for x is:
2x + 0 = 104
We are given that m<5 = 112 and m<8 = 2x + 8.
To solve for x, we set these two expressions equal to each other:
112 = 2x + 8
Subtracting 8 from both sides:
104 = 2x
Now let's express this equation in the desired format:
2x = 104
Dividing both sides by 2:
x = 52
So the correct equation to solve for x is:
2x + 0 = 104
For two vertical angles with measures m<1 = (2x + 26) and m<3 = (3x + 32) , what what is the measure of each angle?
Since angles 1 and 3 are vertical angles, they are congruent. Therefore, we can set up an equation to solve for x and find the measure of each angle.
We have:
m<1 = 2x + 26
m<3 = 3x + 32
Since m<1 and m<3 are congruent, we can set them equal to each other:
2x + 26 = 3x + 32
Subtracting 2x from both sides:
26 = x + 32
Subtracting 32 from both sides:
-6 = x
Now, we can substitute this value of x back into either equation to find the measure of each angle. Let's use the first equation:
m<1 = 2x + 26
m<1 = 2(-6) + 26
m<1 = -12 + 26
m<1 = 14
So the measure of angle 1 is 14 degrees.
Since angle 1 and angle 3 are congruent, the measure of angle 3 is also 14 degrees.
We have:
m<1 = 2x + 26
m<3 = 3x + 32
Since m<1 and m<3 are congruent, we can set them equal to each other:
2x + 26 = 3x + 32
Subtracting 2x from both sides:
26 = x + 32
Subtracting 32 from both sides:
-6 = x
Now, we can substitute this value of x back into either equation to find the measure of each angle. Let's use the first equation:
m<1 = 2x + 26
m<1 = 2(-6) + 26
m<1 = -12 + 26
m<1 = 14
So the measure of angle 1 is 14 degrees.
Since angle 1 and angle 3 are congruent, the measure of angle 3 is also 14 degrees.
if <A and <B are vertical angles and m<A = 22 what is <B
If <A and <B are vertical angles, it means that they have equal measures. Given that m<A = 22, it follows that m<B will also be 22 degrees.