Shots that quickly alternate back and forth between two actions taking place at separate locations.
congruent
They are lines that cut through parallel lines
The cross-section cut parallel to the base of a right rectangular prism will also be a rectangle. This is because the sides of the prism maintain their rectangular shape throughout, regardless of where the cut is made, as long as it is parallel to the base. The dimensions of the cross-section will depend on the height at which the cut is made but will always retain the rectangular form.
The line that cuts a parallel line is called a TRANSVERSAL. When you have parallel lines and you want to show like corresponding, vertical, ect.... then the line that cut through the parallel lines is a TRANSVERSAL
Not necessarily.
Parallel lines.
When Two parallel lines are cut by the transversal, __________ angles are supplementary
Corresponding angle are used to prove if lines are parallel. If they are congruent then the lines cut by the transferal are parallel.
Yes, a parasagittal section is a cut parallel to and offset from the midline (midsagittal plane) of the body. This type of cut separates the body into unequal left and right portions.
congruent
It would be a rectangular prism.
They are lines that cut through parallel lines
The cross-section cut parallel to the base of a right rectangular prism will also be a rectangle. This is because the sides of the prism maintain their rectangular shape throughout, regardless of where the cut is made, as long as it is parallel to the base. The dimensions of the cross-section will depend on the height at which the cut is made but will always retain the rectangular form.
The line that cuts a parallel line is called a TRANSVERSAL. When you have parallel lines and you want to show like corresponding, vertical, ect.... then the line that cut through the parallel lines is a TRANSVERSAL
Not necessarily.
No, a cut cannot be made between two parallel sides of an isosceles trapezoid to create two isosceles trapezoids. An isosceles trapezoid has only one pair of parallel sides, so cutting between them would result in two separate shapes, neither of which would be an isosceles trapezoid. The resulting shapes would likely be irregular quadrilaterals or triangles, depending on the location of the cut.
Parallel lines cut by a transversal form congruent alternate interior angles.