At a yearly basketball tournament, 84 different teams complete, after each round of the tournament, one-fourth of the team remain.

Create a function which models the above scenario and explain how you arrived at each part of the function

Question

Dilly Dally

Mathematics

3 February, 10:43

At a yearly basketball tournament, 84 different teams complete, after each round of the tournament, one-fourth of the team remain.

Create a function which models the above scenario and explain how you arrived at each part of the function

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Answers (1)

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Jaeden Frye · Answer 1

84 * (1/4) ^x

Step-by-step explanation:

84 is the constant as it is the starting amount. However each round (x because the amount of rounds is constantly changing) divides the team by 4 or multiplies by 1/4 (Reciprocal).

So, if you wanted to see if the amount of teams after three rounds you would do:

84 * 1/4 * 1/4 * 1/4. However, any number times itself is an exponent, so we would simplify to 84³. But due to the fact we do not know how many rounds we are going to calculate we change the exponent to x.

At a yearly basketball tournament, 84 different teams complete, after each round of the tournament, one-fourth of the team remain.Create a function which models the above scenario and explain how you arrived at each part of the function

At a yearly basketball tournament, 84 different teams complete, after each round of the tournament, one-fourth of the team remain.

Create a function which models the above scenario and explain how you arrived at each part of the function