# Negative difference

Find four arithmetic progression members between 7 and -6.

### Correct answer:

#### You need to know the following knowledge to solve this word math problem:

#### Grade of the word problem:

## Related math problems and questions:

- Difference 3878

Determine the difference between members of AP and find the third term: 7; 3.6;... - Insert 3

Insert five arithmetic progression members between -7 and 3/2. - Sum of AP members

Find the sum of all the numbers between 8 and 258 that are divisible by 5. - AP members

Insert as many arithmetic sequence members between numbers 1 and 53 that the sum is 702. - FINDING GEOMETRIC MEANS

Find the indicated number of geometric means between the pair of numbers. 16 and 81 [insert 3 members: 16, _, _, _, 81] - Harmonic series

Insert four members between 5/3 and 5/11 to form harmonic series (means). - Sequence:

Sequence: 4,10,40,400,16,000,______, ________ Find these two members. - Insert

Insert five numbers between 8 and 27 such numbers that, with two given ones, they form the first seven members of the geometric sequence. - Arithmetic 2390

Determine the first 5 members of the arithmetic sequence if a_{6}= -42, d = -7 - Sequence

Write the first 7 members of an arithmetic sequence: a_{1}=-3, d=6. - Determine 2796

Find the first ten members of the sequence if a11 = 132, d = 7. - Sequence

Write the first 6 members of this sequence: a_{1}= 5 a_{2}= 7 a_{n+2}= a_{n+1}+2 a_{n} - Sequence

Between numbers, 11 and 115, insert n members of the arithmetic sequence whose sum is 2835. - Geometric progression 4

There is number sequence: 8,4√2,4,2√2 Prove that the sequence is geometric. Find the common ratio and the following three members. - Geometric sequence 4

It is given geometric sequence a_{3}= 7 and a_{12}= 3. Calculate s_{23}(= sum of the first 23 members of the sequence). - Geometric progression

In geometric progression, a1 = 7, q = 5. Find the condition for n to sum first n members is sn≤217. - Five element

The geometric sequence is given by quotient q = 1/2 and the sum of the first six members S_{6}= 63. Find the fifth element a_{5}.