Aparabola can be represented by the equation x2 = 2y. what are the coordinates of the focus and the equation of the directrix? focus: (0,8); directrix: y = –8 focus: ; directrix: y = focus: (8,0); directrix: x = –8 focus: ; directrix: x =

Hence, corresponding to the equation of the parabola as: x^2=2y we get:

Focus : (0,0.5)

Directrix : y= -1/2 or y= -0.5

We are given a equation of parabola as:

We know that for any The standard form of parabola is:

(x-h)^2=4p×(y-k), where the focus is (h,k+p) and the directrix is y=k-p.

so on comparing the equation with the general equation of the parabola:

we have:

h=0, k=0.

and

Hence, focus of the parabola is:

(0,0+1/2)=(0,1/2)=(0,0.5)

and directrix equation is given by:

y=0-1/2

y= -1/2

⇒ y= -0.5.

Hence, corresponding to the equation of the parabola as: x^2=2y we get:

Focus : (0,0.5)

Directrix : y= -1/2 or y= -0.5

let's solve your equation step-by-step.

24−3x=−27

step 1: simplify both sides of the equation.

24−3x=−27

24+−3x=−27

−3x+24=−27

step 2: subtract 24 from both sides.

−3x+24−24=−27−24

−3x=−51

step 3: divide both sides by -3.

−3x

−3

=

−51

−3

x=17

answer:

x=17

step-by-step explanation:

mark brainliest and have a great day!

"exterior angles = 360 / number of sides.

60 = 360 / sides

sides = 360 / 60

sides = 6"