3 years ago

Identify a counterexample to disprove 6n>n^2/6,where n is a real number.

1 answer:

3 0

Any number larger than 36 would be a counter examples.

When n is equal to 36, both sides of the inequality are equal to 216. As you get larger than 36 the right side is larger than the left side. Therefore, the inequality is not true.

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Solution:

we are given that

Dan borrowed $750.00(=P) from his brother who is charging him 8% (=r)simple interest.

Dan pays his brother back in 6 months(=t).

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As we know that

$(Simple \ Interest)SI=\frac{PRT}{100}$

Substitute the values we get

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