The Standard form of the equation of the Parabola using Focus F(0,-a) and the directrix y=a is given by
To Find the standard form of the equation of the parabola with a focus at (0, -3) and a directrix at y = 3:
Here a=3, Plug in a=3 in
Thus we get
which is the standard form of the equation of the parabola.
What is the real distance, in km, between York and London?
km
Answer:
A 1
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7*7*7*7*7*7
Step-by-step explanation:
(7^3)^-2
We know that a^b^c = a^ (b*c)
7^(3*-2)
7^ -6
The negative exponent move it to the denominator
1/7^6
1
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7*7*7*7*7*7
y = __ x + ___
The generic equation of the line is:
Where,
m: slope of the line.
b: cutting point with vertical axis.
The slope of the line is given by:
The cutting point with the vertical axis is:
Therefore, the equation of the line is:
Answer:
the equation that represents Emily’s situation is:
The value of two numbers are, 12 and - 36
We have to give that,
Multiplication of two numbers = - 144
And, Add two numbers = - 24
Let us assume that,
Two numbers are x and y.
Hence,
xy = - 144 .. (i)
x + y = - 24
x = - 24 - y .. (ii)
From (i),
y (- 24 - y) =- 144
- 24y + y² = -144
y² - 24y + 144 = 0
y² - 12y - 12y + 144 = 0
y (y - 12) - 12 (y - 12) = 0
(y - 12) (y - 12) = 0
y = 12
From (ii),
x + y = - 24
x + 12 = - 24
x = - 24 - 12
x = - 36
Hence, Two numbers are, 12 and - 36
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