I don’t know
Draw and label line Ab
A parallelogram is a special type of quadrilateral (polygon with 4 sides). The parallelogram has 2 pairs of sides which are parallel to each other. So if you labeled the vertices (corners): pick one side and label it a, then go clockwise b, c, d. Side ab is parallel to side cd. Side bc is parallel to side da
line AB intersects plane Q at W
segment ac
Draw two lines AB and AC that meet at point A. The angle BAC is greater than 90° but less than 180°. Let AB > AC. Draw a third line BC to complete the triangle so that BC is not equal to AB or AC. The triangle is a scalene triangle containing an obtuse angle.
Draw and label line Ab
A parallelogram is a special type of quadrilateral (polygon with 4 sides). The parallelogram has 2 pairs of sides which are parallel to each other. So if you labeled the vertices (corners): pick one side and label it a, then go clockwise b, c, d. Side ab is parallel to side cd. Side bc is parallel to side da
line AB intersects plane Q at W
The diagonals arenotthe sides. They're lines you draw from one angle of the parallelogram to the angle opposite it. So if you have parallelogram ABCD, your diagonals are AC and BD, because AB, BC, CD, and DA are all sides.
segment ac
Let's draw the parallelogram ABCD in which both pairs of opposite sides are parallel and congruent.From the vertices A and C draw the altitudes AE and CF respectively to the sides DC and AB of the parallelogram, which separates it into two congruent right triangles AED and CFB, and the rectangular AFCE. So that the area of the parallelogram equals to2(AAED) + AAFCE= 2[(DE x AE)/2] + (EC x AE)= (DE x AE) + (EC x AE)= (DE + EC)AE= DC x AE= base x heightThus, the area of any parallelogram equals to the product of its base and height.
never
In the given truss bridge parallelogram ABCD and PQRS are congruent if AB 24 feet what is PQ?
always
You need to take the magnitude of the cross-product of two position vectors. For example, if you had points A, B, C, and D, you could take the cross product of AB and BC, and then take the magnitude of the resultant vector.
If abcd is a parallelogram, then the lengths ab and ad are sufficient. The perimeter is 36 units.
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