466 2/3 calories are in a 20 oz bottle
Answer:
409
Step-by-step explanation:
Answer:
Answer is below
Step-by-step explanation:
16ef³÷8e²f=


We are given vertices of a rectangle (0, −4) , (−1, −3) , (2, 0) , and (3, −1).
Length is the distance between (0, −4) and (−1, −3) points.
Width is distance between (−1, −3) and (2, 0) points.
<u>Computing length:</u>



<u>Computing Width :</u>



<h3>
Area of the rectangle = Length × Width </h3>
=
.