Asked by cassie
Identify the sequence as arithmetic, geometric, or neither. Explain your answer.
1.6, 0.8, 0.4, 0.2, . . .
I think it is geometric - divisible by 1/2...? Is that right?
1.6, 0.8, 0.4, 0.2, . . .
I think it is geometric - divisible by 1/2...? Is that right?
Answers
Answered by
Steve
correct (though imprecise English)
Answered by
cassie
can you tell me how it should be stated then Steve?
Answered by
cassie
How should it stated?
Answered by
Steve
the problem is the "divisible"
divisible by 1/2 means that something is a multiple of 1/2, such as 1,7/2, etc.
2/7 is not divisible by 1/2
Now, for our sequence, one usually states how each successive term is generated, in this case
divide by 2
or
multiply by 1/2
algebraically,
a = 1.6
r = 1/2
where a is the 1st term and r is the ratio between terms.
divisible by 1/2 means that something is a multiple of 1/2, such as 1,7/2, etc.
2/7 is not divisible by 1/2
Now, for our sequence, one usually states how each successive term is generated, in this case
divide by 2
or
multiply by 1/2
algebraically,
a = 1.6
r = 1/2
where a is the 1st term and r is the ratio between terms.
Answered by
cassie
ok - I understand - thank you for explaining
Answered by
Amanda
His answer is totally wrong. each term is is being multiplied by 2.
Answered by
Amanda
So its geometric sequence.
Answered by
Me
Amanda is correct.
Answered by
so
Amanda's answer is not correct. 1.6 multiplied by two is not 0.8, it is 3.2 so that's incorrect. 1.6 divided by two is actually 0.8 so the answer Steve provided is factual.
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