In a triangle, the measure of the second angle is twice the measure of the first angle. The third angle is equal to the sumof the other angles,
Which of the following could represent the measures of the three angles?
Ox, 2%, 4%
OX, 2x, 3x
OX, 2x, 2x

Answers

Answer 1

Answer:

Answer:

x, 2x, 3x

Step-by-step explanation:

If we have angle x as one angle, and the 2nd angle is twice the angle, the 2nd angle will be 2x. If the 3rd angle is the sum of the 1st angle and the 2nd angle, we have 2x + x, which equals 3x.

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Write each combination of vectors as a single vector.

Answers

this question is incomplete

To write each combination of vectors as a single vector, we can simply add them together. For example, to write the combination of vectors AB + BC as a single vector, we would simply add the vectors AB and BC together.

Here is how to write each combination of vectors as a single vector:

AB + BC = AC

CD + DB = CB

DB - AB = BD

DC + CA + AB = AD

Here is a diagram to help visualize the addition of vectors:

[Diagram of vector addition]

In the diagram, vectors AB and BC are added together to create vector AC. Vector AC is the sum of vectors AB and BC.

We can also use the following formula to write the combination of vectors as a single vector:

A + B = (A_x + B_x, A_y + B_y)

where A_x and A_y are the components of vector A, and B_x and B_y are the components of vector B.

For example, to write the combination of vectors AB + BC as a single vector, we would use the following formula:

AB + BC = (AB_x + BC_x, AB_y + BC_y)

where AB_x and AB_y are the components of vector AB, and BC_x and BC_y are the components of vector BC.

To know more about vectors

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What is the total surface area please help

Answers

Answer:

167

Step-by-step explanation:

Which equation is equivalent to 4 x = t + 2
s = t-2
s=4/t+2
s=t+2/4
s=t+6

Answers

B= S=4/t+2
whenever you have the equation 4 x = t+2 you are trying to isolate the X by doing that you have ti take the 4 and divide it to the other side so the x can stay on that side

A painting, square in shape, is placed in a wooden frame with width of 10% of the length of the side of the paining. The painting was enlarged by 10%. By what percent is the new frame bigger than the original frame if the width of the frame remains the same?