Question

The m<2 = 47° Use this information and the information on the diagram to answer all of the following parts. The whole is 360. m<1 and m<2 equal 90 and m<3 equals 90. m<1, m<2, and m<3 equals 180. There are 5 parts of the whole=360
a. Write an equation to solve for the m<1

Answer 1

To solve for m<1, we need to use the fact that m<1 and m<2 together form a straight angle, which is equal to 180 degrees.

So, the equation to solve for m<1 would be:

m<1 + m<2 = 180

Since we know that m<2 is equal to 47 degrees, we can substitute this value into the equation:

m<1 + 47 = 180

Answer 2

So if I use the equation: m<1+ 47 = 90 I would find out what m<1 is right

Answer 3

No, solving the equation m<1 + 47 = 90 would give you the value of m<1 when it is added to 47 degrees. However, we want to solve for the value of m<1 alone.

To find the value of m<1, we need to isolate it on one side of the equation by subtracting 47 from both sides:

m<1 = 90 - 47

This simplifies to:

m<1 = 43

Therefore, m<1 is equal to 43 degrees.

Answer 4

Can you find m<4 and m<5

Answer 5

To find m<4, we need to use the fact that the sum of angles around a point is 360 degrees. Since m<1, m<2, and m<3 already account for 180 degrees, we can set up the equation:

m<1 + m<2 + m<3 + m<4 + m<5 = 360

We know that m<1 = 43 degrees, m<2 = 47 degrees, and m<3 = 90 degrees. Let's substitute these values into the equation:

43 + 47 + 90 + m<4 + m<5 = 360

Now we can solve for m<4 and m<5. However, we need more information from the diagram to determine their values.