The question asks: "Let
. Find the largest integer n so that <span>f(2) · f(3) · f(4) · ... · f(n-1) · f(n) < 1.98"
The answer is n = 98</span>Explanation:
First thing, consider that the function can be written as:
Now, let's expand the product, substituting the function with its equation for the requested values:
As you can see, the intermediate terms cancel out with each other, leaving us with:
This is a simple inequality that can be easily solved:
200n < 198(n + 1)
200n < 198n + 198
2n < 198
n < 99
Hence, the greatest integer n < 99 (extremity excluded) is
98.
we know that
the sum of an exterior angle and the adjacent interior angle.of a triangle is equal to 180 degrees, because are supplementary angles
therefore
the answer is the option
An exterior angle is supplementary to the adjacent interior angle.
All the angles and sides are equal.
Answer:
5x-13
The Answer is in the picture above please mark me brainliest. :)
Answer:
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Step-by-step explanation:
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