If the parabola is rotated so that its vertex is (h,k) and its axis of symmetry is parallel to the y-axis, it has an equation of (x - h)^2<span> = 4p(y - k)</span><span>, where the </span>focus<span> is (h, k+p) and the </span>directrix<span> is y = k - p. So, we need to determine the values from the equation.
</span><span>y=1/28(x-4)^2-5
</span>(x-4)^2 = 28(y+5)<span>
(h,k) = (4, -5)
p = 7
focus= </span>(h, k+p) = 4,2
directrix = y = k - p = -12
Hope this answers the question.
Answer:
Plot A's median is 21. Plot b's median is 23. Plot b's is greater. that's what im assuming you asked
Step-by-step explanation:
Answer:
The width of the two soccer field must be given by
.
Assuming two Integers that are solutions of both inequalities are 45 and 60.
Step-by-step explanation:
Let the width of the youth soccer field be 'w'.
Now Given:
the width of the youth soccer field must be at least 45 m.
So we can say that;

Also Given:
the width of the youth soccer field must not exceed 60 m.
So we can say that;

Hence the width of the two soccer field must be given by
.
So we can say that;
Any Integer lying between integers 45 and 60 can be considered as the width of the youth soccer field.
So let us Assume two Integers that are solutions of both inequalities are 45 and 60.
Answer:
C and D
Step-by-step explanation:
Its that simple