Identify the opposite side, adjacent side and hypotenuse for angle \(\angle FEG\) for the following right angled-triangle.
Opposite side: \(EF\)
Adjacent side: \(EG\)
Hypotenuse: \(FG\)
Adjacent side: \(FG\)
Hypotenuse: \(EG\)
Opposite side: \(FG\)
Hypotenuse: \(EF\)
Adjacent side: \(EF\)
Determine \(\text{sin }x\) and \(\text{tan }y.\)
Determine \(\text{cos }x\) and \(\text{tan }y.\)
The diagram shows a right-angled triangle.
Determine the ratio of \(\text{sin}\) for angle \(x.\)
"The angles in the circumference of a circle enclosed by the same arc are equal."
Determine whether the statement is true or false.
The diagram shows a cube.
\(ABCD\) and \(EFGH\) are the horizontal plane.
What is the vertical planes of the cube?
State the normal to the plane \(PQRS.\)
The diagram shows a right prism with the rectangle base \(ABCD. \)
\(M \) and \( N\) are the midpoint of \(AB\) and \(CD\) respectively.
Given \(FG = EH = DN = NC = AM = MB.\)
State the normal of the plane \(ADEF.\)
The diagram shows a cuboid.
State the normals for the \(ABGF\) plane.
"A normal to a plane is a line that is parallel to any line on the plane."
Determine the statement is true or false.
Fill in the blanks with the correct answer.
The top view of an orthogonal projection on a \(\underline{\hspace{2cm}}\) plane is known as a \(\underline{\hspace{2cm}}.\)
Fill in the blank with the correct answer.
A \(\underline{\hspace{2cm}}\) is the flat surface of an object.
There are three types of planes which are \(\underline{\hspace{2cm}},\underline{\hspace{2cm}}\) and inclined plane.
The normal is the line \(PQ\)
The normal is the line \(PR\)
The line \(PR\) and \(QS \) are normal to the plane \(ABCD. \)
\(RS\) is an orthogonal projection for the line \(PQ\) at the plane \(ABCD.\)
What do you understand about orthogonal projection?
The diagram shows an orthogonal projection at the vertical plane.
Determine whether the projection produced is an orthogonal projection or not.
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