Chapter 2: Q19. (page 59)

Can you conclude from the information given for the exercise that $\vec{X Y} ⊥ \vec{X Z}$ ?
$∠ 1$ and $∠ 3$ are complementary.

Short Answer

Expert verified

The relation between the provided lines cannot be concluded.

Step by step solution

Step 1. Definition of complementary angles.

Angles having the measurement of 90° when they added are referred as the complementary angles.

Step 2. Definition of perpendicular lines.

The definition of perpendicular lines states that the relation between two lines is perpendicular when the measurement of angles formed by those lines is equal to 90°.

Step 3. Make the conclusion.

As the definition of perpendicular line does not match with the definition of complementary angles because the measurement of each provided angle is not 90° because they are parts of a 90° angle. So the relation between the provided lines cannot be concluded.

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Can you conclude from the information given for the exercise that $\vec{X Y} ⊥ \vec{X Z}$ ?
$∠ 1$ and $∠ 3$ are complementary.

Short Answer

Step by step solution

Step 1. Definition of complementary angles.

Step 2. Definition of perpendicular lines.

Step 3. Make the conclusion.

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Can you conclude from the information given for the exercise that XY→⊥XZ→?∠1and∠3 are complementary.

Short Answer

Step by step solution

Step 1. Definition of complementary angles.

Step 2. Definition of perpendicular lines.

Step 3. Make the conclusion.

One App. One Place for Learning.

Most popular questions from this chapter

Recommended explanations on Math Textbooks

Probability and Statistics

Decision Maths

Applied Mathematics

Pure Maths

Mechanics Maths

Theoretical and Mathematical Physics

Study anywhere. Anytime. Across all devices.

Can you conclude from the information given for the exercise that $\vec{X Y} ⊥ \vec{X Z}$ ?
$∠ 1$ and $∠ 3$ are complementary.