Question

solve kar do 乁( •_• )ㄏ乁( •_• )ㄏ乁( •_• )ㄏ​

Answer 1

Answer:

b is the answer

Step-by-step explanation:

${y}^{2} 4(a1 - a)(x - a)$

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Answer 2

Answer:

$\bold\red{(B){y}^{2}=4(a_{1}-a)(x-a)}$

Step-by-step explanation:

Tge coordinate of the Focus and vertex of the required parabola are

$\bold{S(a_{1},0)}$ and $\bold{(a,0)}$ respectively.

Therefore,

the distance between the vertex and focus is

$\bold{AS=a_{1}-a}$

and,

the length of Latus Ractum = $\bold{4(a_{1}-a)}$

Thus,

the equation of the parabola referred to the vertex as the origin is

$\bold{{Y}^{2}=4(a_{1}-a)X}$

Now,

shifting the origin at $\bold{(-a,0)}$,

and using

$\bold{y = Y+ 0, \: x = X + (-a)}$

The required equation is,

$\bold{{y}^{2}=4(a_{1}-a)(x-a)}$

Hence,

Correct Option is (B)