Maths-

General

Easy

Question

- Complementery
- Supplementary
- Vertical
- Adjacent

Hint:

- When the sum of the measure of two angles is equal to 180 degrees is known as supplementary angle.
- Complimentary angles are defined as two angles whose sum is 90 degrees.
- When two lines intersect, four angles are formed. There are two pairs of non-adjacent angles these pairs are called vertical angles
- Two angles are said to be adjacent angles when they share the common vertex and side.

## The correct answer is: Adjacent

### Solution:

- We have been given a diagram in the question where three lines are intersecting at a point O mainly named as – AD, BE, FC.
- We have been given a statement in the question ∠𝐴𝑂𝐵 𝑎𝑛𝑑 ∠𝐵𝑂𝐶 are ___for which we have to fill the blank by choosing the appropriate option from the given four options.

Step 1 of 1:

We have given a figure

We have to find the relationship between

From the figure we can see that are adjacent angles

Hence, Option D is correct.

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c) Is this association linear or non-linear? Explain why.

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Causation explicitly applies to cases where one action causes the outcome of another action. Whereas, correlation is simply a relationship.

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e) Do you think that being older means that you will get more allowance? In other words, do think this relationship is a causation or a correlation?

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a) Does this scatter plot show a positive association, negative association, or non-association? Explain why.

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c) Is this association linear or non-linear? Explain why.

d) What can you say about the relationship between your height and your allowance?

e) Do you think that being taller means that you will get more allowance? In other words, do you think this relationship is causation or a correlation?

Causation explicitly applies to cases where one action causes the outcome of another action. Whereas, correlation is simply a relationship.

### Use the given scatter plots to answer the questions.

a) Does this scatter plot show a positive association, negative association, or non-association? Explain why.

b) Is there an outlier(s) in this data set? If so, approximately how tall is that person and how much does he or she make in allowance each week?

c) Is this association linear or non-linear? Explain why.

d) What can you say about the relationship between your height and your allowance?

e) Do you think that being taller means that you will get more allowance? In other words, do you think this relationship is causation or a correlation?

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