Find the median of the following data set. 1 1/4,5/8 ,3/5 ,1/2 ,1 1/2, 1 3/4
1 answer:
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The average of and
satisfies
Then
, so if
must be an integer, then the largest integer value it can take on is 19 if
can be a rational number (in which case
) or 18 if
must also be an integer.
Given that none of the provided answer choices lists 18 or 19, I'd bet there's a typo and you're supposed to find the maximum integer value of , in which case the answer would be B as the largest integer value would be 9.
Answer:
The answer is the option D
; All real numbers
Step-by-step explanation:
we have
Calculate f(x)*g(x)
Multiply applying the distributive property
The domain of the function is the interval------> (-∞,∞)
All real numbers
B and C are absurd; if a series converges, it must have a sum, but if a series diverges, it cannot have a sum.
Now, notice that
That is, we can write the sum more compactly as
The series is geometric with common ratio
, so the series converges (and thereby has a sum), so the answer is D.
Now, notice that
That is, we can write the sum more compactly as
The series is geometric with common ratio