Answer:
Step-by-step explanation:
x=acos³∅
x/a = cos³∅
[tex](x/a)^2^/^3 =[/tex] (cos³∅)[tex]^2^/^3[/tex]
[tex](x/a)^2^/^3 = cos^2[/tex]∅
Similarly
[tex](y/b)^2^/^3 = sin^2[/tex]∅
Adding
[tex](x/a)^2^/^3 + (y/b)^2^/^3 =[/tex] sin²∅ + cos²∅ = 1
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Answer:
Step-by-step explanation:
x=acos³∅
x/a = cos³∅
[tex](x/a)^2^/^3 =[/tex] (cos³∅)[tex]^2^/^3[/tex]
[tex](x/a)^2^/^3 = cos^2[/tex]∅
Similarly
[tex](y/b)^2^/^3 = sin^2[/tex]∅
Adding
[tex](x/a)^2^/^3 + (y/b)^2^/^3 =[/tex] sin²∅ + cos²∅ = 1