A rectangle is inscribed with its base on the x-axis and its upper corners on the parabola y = 7 − x 2 y=7-x2. what are the dimensions of such a rectangle with the greatest possible area?
The answer is 63/1, so basically 63 is your answer.
To show my work all u have to do is divide 378/6 and get 63, divide 6 by 6 and u get 1, simplify it and u get 63. How did I get 6 in the first place? I found the gcf( greatest common factor) of both 378 and 6, then I simplified the fraction by dividing both numerator and denominator and got 6.
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Edward because they completed more days and miles !!
Answer:
Step-by-step explanation:
Begin by grouping the x terms and the y terms together and separating the constants out.

Now we'll complete the square on those x and y terms. Take half the linear term of each, square it, and add it to both sides. Our linear x term is 2, half of 2 is 1 and 1 squared is 1, so we add that in. Likewise, half the linear y term (which is 8) is 4, and 4 squared is 16, so we add that in, too. Like this:

Doing this gives us the perfect square binomials for each of the x and y terms, and then gives us the radius on the right:

This is a circle with a center of (1, 4) and a radius of 3.