# Question 1 of 10

## 2 Points

## If $\mathscr{H}_{\perp} \square$, which statement is true?

A. $\mathscr{R}$ and $\square$ meet at a straight angle.
B. $\mathscr{R}$ and $\square$ are coplanar and do not intersect.
C. $\mathscr{R}$ and $\square$ meet at a right angle.
D. $\mathscr{R}$ and $\square$ are not in the same plane.

Question

# Question 1 of 10

## 2 Points

## If $\mathscr{H}_{\perp} \square$, which statement is true?

A. $\mathscr{R}$ and $\square$ meet at a straight angle.
B. $\mathscr{R}$ and $\square$ are coplanar and do not intersect.
C. $\mathscr{R}$ and $\square$ meet at a right angle.
D. $\mathscr{R}$ and $\square$ are not in the same plane.

StudyXY · Accepted Answer

Let me solve this step by step: : Understand the notation : Analyze the meaning of $\mathscr{H}_{\perp} \square$ : Consider the geometric implications of perpendicular planes : Evaluate the given options C. $\mathscr{R}$ and $\square$ meet at a right angle.

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QuestionAccounting

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Step 1
Let me solve this step by step:

Step 2
: Understand the notation

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