Ask Question
2 November, 00:44

Which answer describes this type of series - 20-18-15-11 - ...

A). Arithmetic

B). Geometric

C). Neither

D). Both

+3
Answers (2)
  1. 2 November, 02:33
    0
    Arithmetic sequences have a common difference, while Geometric sequences have a common ratio.

    In the sequence - 20, - 18, - 15, - 11 ..., there is not a common difference. This is because there is a + 2 increase between - 20 and - 18 but a + 3 difference between - 18 and - 15, then + 4 increase between - 15 and - 11.

    This means it is not Arithmetic, which means it can't be both either.

    This leaves us with B and C, so we have to see if there is a common ratio.

    To find common ratio, divide any 2 terms in the sequence.

    Let's choose - 18 and - 15.

    -18 / - 15 = 1.2

    Now let's see if this works for each term.

    To do this, multiply each term by 1.2 to see if it results in the next term.

    -20 • 1.2 = - 24 This doesn't work, so there is no common ratio.

    This means the sequence is neither Arithmetic nor Geometric.

    So the answer is C. Neither.
  2. 2 November, 03:32
    0
    The answer is C) Neither because their is no consistency in adding, subtracting, multiplying, or dividing
Know the Answer?
Not Sure About the Answer?
Find an answer to your question ✅ “Which answer describes this type of series - 20-18-15-11 - ... A). Arithmetic B). Geometric C). Neither D). Both ...” in 📘 Mathematics if you're in doubt about the correctness of the answers or there's no answer, then try to use the smart search and find answers to the similar questions.
Search for Other Answers