Answer:
Step-by-step explanation:
Considering the geometric sequence
As the common ratio '' between consecutive terms is constant.
The general term of a geometric sequence is given by the formula:
where is the initial term and
the common ratio.
Putting ,
and
in the general term of a geometric sequence to determine the 12th term of the sequence.
∵
Therefore,
Answer:
30500 = 3.05·10^4
Step-by-step explanation:
Your calculator can do this for you. You may need to set the display to scientific notation, if that's the form of the answer you want.
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This can be computed by converting both numbers to standard form:
(5·10^2) +(3·10^4)
= 500 +30000 = 30500 = 3.05·10^4
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Addition of numbers in scientific notation in general requires that they have the same power of 10. It may be convenient to convert both numbers to the highest power of 10.
5·10^2 + 3·10^4
= 0.05·10^4 +3·10^4 . . . . now both have multipliers of 10^4
= (0.05 +3)·10^4
= 3.05·10^4
