Solve the following problem. Write the complete proof in your paper homework and for online (only) complete the probing statemen
t (if any) that is a part of your proof or related to it.
Given: AB ∥ CD and BC ∥ AD BD ∩ AC = O, O ∈ MN , M ∈ BC , N∈ AD Prove: OM = ON
Given: AB ∥ CD and BC ∥ AD BD ∩ AC = O, O ∈ MN , M ∈ BC , N∈ AD Prove: OM = ON
2 answers:
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Note: Options are missing. So, the general solution of the given inequality is shown below.
Given:
The inequality is:
To find:
The point lies in the solution set of the given inequality.
Solution:
We have,
It can be written as:
All the points that satisfy the above inequality are in the solution set of the given inequality.
For example (0,0).
This statement is true. It means (0,0) is in the solution set.
For example (0,3).
This statement is false. It means (0,3) is not in the solution set.
The graph of the inequality is shown below.
All the points in the shaded region are in the solution set but the points on the boundary line are not in the solution set.
Rationalize the numerator:
where the factors in the numerator and denominator cancel. Then the limit is