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Math problem help find the sum of the infinite geometric series if it exists 80 plus 40 plus 20?
160... I think. The series is 80+40+20+10+5+2.5+............ (Given the series is infinite it never ends but it gets pretty close to 160) = 159.99999999... ad infinitum [For future reference... series like this are basically equal to 2*the highest value e.g. 2*80=160]
Which two integers have a sum of -105?
That's an infinite list.
What is the geometric mean of 15 and 60 is?
What is the sum of the first 27 terms of the geometric sequence -3, 3, - 3, 3, . . . ?
What is the sum of factorial series 25?
Factorial 25 (25!) is equal to 1.5511210043 × 1025 what is 1025
Half the sum of x and y?
(x + y)/2 ------------
What is the sum of an infinite geometric series is?
It depends on the series.
What is the sum of the infinite geometric series?
The sum of the series a + ar + ar2 + ... is a/(1 - r) for |r| < 1
What is the formula for the sum of an infinite geometric series?
your face thermlscghe eugbcrubah
If the sum of an infinite geometric series is 12 and the common ratio is one third then term 1 is what?
Eight. (8)
Determine the sum of the infinite geometric series -27 plus 9 plus -3 plus 1?
-20
What is the assembly program to generate a geometric series and compute its sum The inputs are the base root and the length of the series The outputs are the series elements and their sum?
What is the assembly program to generate a geometric series and compute its sum The inputs are the base root and the length of the series The outputs are the series elements and their sum?
What is the pattern for a half a quarter and an eighth?
It's a geometric progression with the initial term 1/2 and common ratio 1/2. The infinite sum of the series is 1.
Math problem help Find the sum of the infinite geometric series if it exists 1296 plus 432 plus 144 plus?
1,944 = 1296 x 1.5
What are the formulas for geometric sequences and series?
In a geometric sequence, each term is found by multiplying the previous term by a constant ratio ( r ). The ( n )-th term can be expressed as ( a_n = a_1 \cdot r^{(n-1)} ), where ( a_1 ) is the first term. For the sum of the first ( n ) terms of a geometric series, the formula is ( S_n = a_1 \frac{1 - r^n}{1 - r} ) for ( r \neq 1 ), while for an infinite geometric series, if ( |r| < 1 ), the sum is ( S = \frac{a_1}{1 - r} ).
How can you find the nth partial?
The Nth partial sum is the sum of the first n terms in an infinite series.
Is the infinite sum of continuous function continuous?
An infinite sum of continuous functions does not have to be continuous. For example, you should be able to construct a Fourier series that converges to a discontinuous function.
Does a sum of infinite ones equal a sum of infinite twos?
Yes, the sum of infinite ones equal the sum of infinite twos.
