A Jar contains 3 mangoes and x guavas. Two fruits are pulled from the jar without replacement. An expression that represents the probability one fruit is mango and the next fruit is guava isA) \((\frac{3}{x+3})(\frac{x-1}{x+2})\)B) \((\frac{3}{x+3})(\frac{x-1}{x-2})\)C) \(\frac{3\times2}{(x+3)(x+2)}\)D) \((\frac{3}{x+3})(\frac{x}{x-2})\)

A Jar contains 3 mangoes and x guavas. Two fruits are pulled from the

1.	A Jar contains 3 mangoes and x guavas. Two fruits are pulled from the jar without replacement. An expression that represents the probability one fruit is mango and the next fruit is guava isA) \((\frac{3}{x+3})(\frac{x-1}{x+2})\)B) \((\frac{3}{x+3})(\frac{x-1}{x-2})\)C) \(\frac{3\times2}{(x+3)(x+2)}\)D) \((\frac{3}{x+3})(\frac{x}{x-2})\)
Answer» Correct option is: D) \((\frac{3}{x+3})(\frac{x}{x-2})\)

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