Consider tue fuuotion giR?7Rigivon by g(xiy)- {(e a)decide it g is continuous at (0,0) b) decide it the partial of g existat (0,0) if the ausver C010) is yes ituen Ccompute them is differentiablr at Co:0) , it yes then find NC) Deeide if Dglo,0)

Q: now with the understanding that the answer to part (a) is 0.8. what's the correct answer to part…

A: now with the understanding that the answer to part (a) is 0.8. what's the correct answer to part…

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A:

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A:

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A:

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A: Given that,P(A) = 0.5P(B) = 0.6P(A and B) = 0.1

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A: The formula for n! is n(n – 1)(n – 2)…..3.2.1, where n is positive integer.

Q: can you explain part (c) in more clear/ simple steps? thank you

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A: From the provided information, Total exhibits = 13 Total prizes = 4

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A:

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A: The correct option is, option (c) - 3 The detailed solution is as follows below:

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A: df(x)±g(x)dx=d(f(x))dx±d(g(x))dx. daf(x)dx=a.df(x)dx dxndx = nxn-1 d(c)dx=0 , where , 'c' is any…

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