Suppose that the foci of an ellipse are p(−1,0) and p(1,0) and that the point p(x, y) satisfies the condition p=4.
a. derive an equation of an ellipse with foci p and p that passes through p. write your answer in standard form: (x^2)/(a^2/)+y^2/ b^2=1.
b. sketch the graph of the ellipse defined above..
c. verify that the x-intercepts of the graph satisfy the condition p+p=4.
d. verify that the y-intercepts of the graph satisfy the condition p+p=4.

step-by-step explanation:

for exempl this   system of equations   y = x - 3

                                                                y = 2x - 5

look   the line : y = x -3     ( red)

                            the line : y = 2x -5 ( bleus)

its a i did it myself

step-by-step explanation:

if y=4x then you will substitute 4x in for y in the second equation.

8x + 4x = 18 combine like terms

12x = 18 divide by 12 on both sides

x = 18/12 or 3/2

now replace x in the first equation with 3/2 to get

y = 4 3/2

y = 6

the answer is a

(3/2,6)

hope that .

brainliest is always apprectiated