y = \(\frac{10x^2}{31} + \frac{52}{31\sqrt{x}}\)
y = x2 + \(\frac{1}{\sqrt{x}}\)
y = x2 + \(\frac{1}{x}\)
y = \(\frac{x^2}{31} + \frac{1}{31\sqrt{x}}\)
Correct answer is A
y = kx2 + \(\frac{c}{\sqrt{x}}\)
y = 2when x = 1
2 = k + \(\frac{c}{1}\)
k + c = 2
y = 6 when x = 4
6 = 16k + \(\frac{c}{2}\)
12 = 32k + c
k + c = 2
32k + c = 12
= 31k + 10
k = \(\frac{10}{31}\)
c = 2 - \(\frac{10}{31}\)
= \(\frac{62 - 10}{31}\)
= \(\frac{52}{31}\)
y = \(\frac{10x^2}{31} + \frac{52}{31\sqrt{x}}\)
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