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∙ 11y agoOblique
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∙ 11y agoin trig a reference angle is ised to create a reference triangle in the first quadrant by using any point except the origin that lies on the terminal side of the ref. angle and drawing a perpendicular to the x-axis. for 90 degrees the terminal side is the y-axis and the perpendicular would not create a triangle, but just retrace the y-axis.
The transverse axis is perpendicular to the conjugate axis.
The x an y axis looks like a cross or road intersection. It is one line perpendicular to another.
Yes because the y axis is perpendicular to the x axis at the origin which is (0, 0)
The x-coordinate of any point on the y-axis is 0. The y-axis is a line perpendicular to the x-axis. Any point on a line perpendicular to the x-axis has the same x-coordinate. The y-axis is the line perpendicular to the x-axis through 0, and has the equation x = 0; similarly, the x-axis is the line perpendicular to the y-axis through 0 and has the equation y = 0.
23.5 degrees from the perpendicular.
Fusiform.
Measure the angle in a plane perpendicular to the axis of rotation, between the position of a fixed point at the start and end of the rotation.
The transverse axis is perpendicular to the conjugate axis.
in trig a reference angle is ised to create a reference triangle in the first quadrant by using any point except the origin that lies on the terminal side of the ref. angle and drawing a perpendicular to the x-axis. for 90 degrees the terminal side is the y-axis and the perpendicular would not create a triangle, but just retrace the y-axis.
a line which is drawn parallel to either of axis makes 90 degree with other axis
If you mean the" tilt" of the Earth's axis, it's about 23.5 degrees from the perpendicular to the Earth's orbit.
The transverse plane is perpendicular to the longitudinal axis.
Tilt is the world you're looking for. "Angle the rotational axis makes with the perpendicular to the ecliptic plane" would be more accurate.
Yes, the axis of rotation of Mercury is nearly perpendicular to the plane of its orbit around the Sun. This means that Mercury's axial tilt, or the angle between its rotational axis and orbital plane, is very small.
23.5 degrees. That's the angle between the axis of the Earth and a line that is perpendicular to the plane of Earth's orbit around the Sun.
Draw a line perpendicular to the horizon axis, that goes from the top vertex, to a line that is the continuation of the base.