Havitu koopAnHaTbl pokyca napa60/Ibl 16x-y^2+8y-112=0 B oreere yKa3aTb CYMMy KOOPAMHaT QOKyca C TO4HOCTbFO AO 0, 01. OTBeT: square

Question

Вопрос

Havitu koopAnHaTbl pokyca napa60/Ibl 16x-y^2+8y-112=0 B oreere yKa3aTb CYMMy KOOPAMHaT QOKyca C TO4HOCTbFO AO 0, 01. OTBeT: square

Answer 1

Для решения данной задачи нам нужно найти уравнение эллипса, которое соответствует данному уравнению. Уравнение эллипса имеет вид: $\frac{(x-h)^{2}}{a^{2}}+\frac{(y-k)^{2}}{b^{2}}=1$ Где (h, k) - координаты центра эллипса, а a и b - полуоси эллипса. Для начала, приведем данное уравнение к стандартному виду эллипса. Для этого сгруппируем и упростим уравнение: $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $16x-y^{2}+8y-112=0$ $

Вопрос

Havitu koopAnHaTbl pokyca napa60/Ibl 16x-y^2+8y-112=0 B oreere yKa3aTb CYMMy KOOPAMHaT QOKyca C TO4HOCTbFO AO 0, 01. OTBeT: square

Решения

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