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Q: How are angles trajectories and probability related to basketball?

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wow great question, well for sure that i know basketball has alot to do with math, well, it has everything to do with math. the angles and the height of basketball player the strength used to throw the ball and pretty much everything else. Also, it has to do a to with angles

A tridecagon has 13 angles

An irregular dodecagon.

Yes corresponding angles on the transversal line are equal

An irregular pentagon can have 5 vertices and two right-angles.

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wow great question, well for sure that i know basketball has alot to do with math, well, it has everything to do with math. the angles and the height of basketball player the strength used to throw the ball and pretty much everything else. Also, it has to do a to with angles

Two curves which intersect at right angles, ( the angle between the two tangents to the curve) curves at the point of intersection are called orthogonal trajectories. The product of the slopes of the two tangents is -1.

As all the angles in a square measure 90°, the probability of 2 consecutive angles being congruent is 1.

As all the angles in a square measure 90°, the probability of 2 randomly chosen angles being congruent is 1.

Basketball, golf

angles and degree

The angle of incidence and the angle of reflection are related in the sense that the two angles are always the same. They are always equal.

Vertical angles can be complimentary, i.e. when both of the angles are measured 45 degrees.

corresponding angles are equal and alternate angles are equal

Mephis grizzlies and the Los angles clippers

Los Angles

Supplementary angles are any angles in which their degrees add to a sum of 180o. In the related links you will find an example of Supplementary angles.

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