find the locus of intersection of three mutually tangent plane’s to the parabolied ax²+by²=2z

Question

find the locus of intersection of three mutually tangent plane's to the parabolied  ax²+by²=2z​

Julia · Answer

Answer: If there are three or more fractions having the same numerator, they may be arranged in ascending (increasing) and descending (decreasing) order. The order will be in opposite order of denominators. The bigger denominator will make the smaller fraction. (a) Ascending order: 1/9, 1/7, 1/5, 1/4, 1/3 as 9 > 7 > 5 > 4 > 3 (b) Descending order: 5/3, 5/6, 5/9, 5/12, 5/18 as 3 < 6 < 9 < 12 < 18 Step-by-step explanation:

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1 thought on “find the locus of intersection of three mutually tangent plane’s to the parabolied ax²+by²=2z”

If there are three or more fractions having the same numerator, they may be arranged in ascending (increasing) and descending (decreasing) order. The order will be in opposite order of denominators. The bigger denominator will make the smaller fraction.

(a) Ascending order: 1/9, 1/7, 1/5, 1/4, 1/3

as 9 > 7 > 5 > 4 > 3

(b) Descending order: 5/3, 5/6, 5/9, 5/12, 5/18

as 3 < 6 < 9 < 12 < 18

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find the locus of intersection of three mutually tangent plane’s to the parabolied ax²+by²=2z​