What is (c^2<= α^2)*(-1) ?

The solution to (c^2<= α^2)*(-1) is Parabola with (h,k)=(0,-0/(-=c^2)),p= 1/(4(\frac{1){-=c^2})}

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(c^2<= α^2)*(-1)

(c^{2} \leq α^{2}) \cdot (- 1)

(h, k) = (0, - \frac{0}{- = c ^{2}}), p = \frac{1}{4 ( \frac{1}{- = c ^{2}} )}

Solution steps

y = c^{2} \leq α^{2} (- 1)

Rewrite

y = c^{2} \leq α^{2} (- 1)

in the standard form:

4 \cdot \frac{1}{4 ( \frac{1}{- = c ^{2}} )} (y - (- \frac{0}{- = c ^{2}})) = (α - 0)^{2}

Therefore parabola properties are:

(h, k) = (0, - \frac{0}{- = c ^{2}}), p = \frac{1}{4 ( \frac{1}{- = c ^{2}} )}

(x - \frac{5}{2})^{2} = 7 (y + 3.75)

x = \frac{- 3 \cdot y ^{2}}{4}

x^{2} + 2 x + 2 y + 7 = 0

2 f (x) = 2 x^{2} + 5

x^{2} - 2 x + 4 y - 7 = 0

What is (c^2<= α^2)*(-1) ?
The solution to (c^2<= α^2)*(-1) is Parabola with (h,k)=(0,-0/(-=c^2)),p= 1/(4(\frac{1){-=c^2})}