HP - harmonic progression
Determine the 8th term of the harmonic progression 2, 4/3, 1,…
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- HP - harmonic progression
Determine the 10th term of the harmonic progression 6,4,3,… - Sequence 11
What is the nth term of this sequence 1, 1/2, 1/3, 1/4, 1/5 ...? - Geometric 61524
Determine the first term and quotient in the geometric sequence: a4 = -8 / 3; a6 = -32 / 3 - Altering sign sequence
Find the nth term of the sequence -1/2, 1/4, - 1/6, 1/8, - 1/10, ....
- Difference 3923
Determine the ninth term and the difference AP if a3 = 4.8 and a2 + a3 = 8. - HP - harmonic progression 2
Compute the 16th term of the HP if the 6th and 11th terms of the harmonic progression are 10 and 18, respectively. - Arithmetic 81808
An increasing arithmetic sequence has an odd number of terms. The middle term is 302. If we remove the 4 largest terms from the sequence, the middle term will be 296. Determine the difference in the sequence. - What is 10
What is the 5th term if the 8th term is 80 and the common ratio r =1/2? - Geometric progression
For the following geometric progression, find the seventh (7th) term: 4, 12, 36, 108, .
- Difference 3908
Determine the fourth term and the difference AP if a1 = 3.2 and a2 + a3 = 7. - Determine 3755
Find the third term and the quotient GP if a2 = -3, a1 + a2 = -2.5 - Difference 3878
Determine the difference between members of AP and find the third term: 7; 3.6;... - Determine 3914
Find the quotient and the sixth term of GP if a1 = 420, a1 + a2 = 630. - The sum 21
The sum of a geometric progression's 2nd and 3rd terms is six times the 4th term. Find the two possible values of the common ratio B. If the second term is eight, the common ratio is positive. Find the first six terms.
- Common difference
The 4th term of an arithmetic progression is 6. Find the common difference if the sum of the 8th and 9th terms is -72. - Harmonic series
Insert four members between 5/3 and 5/11 to form harmonic series (means). - Determine 81794
Determine the quotient of the geometric sequence with the first term a1=36 so that s2 is less than or equal to 252.