
Untitled Lesson
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Mathematics
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University
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Medium
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Standards-aligned
Fabian Manning
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1 Slide • 21 Questions
1
Geometric Sequences as Exponential Functions
2
Multiple Choice
3
Multiple Choice
Write the explicit formula for the following geometric sequence:
10, 20, 40, 80, ...
an = 10(2)n-1
an = 2(10)n-1
an = 10(2)n
an = 2(10)n
4
Multiple Choice
Write the explicit rule for the following geometric sequence:
2, -12, 72, ...
an = 72(-6)n-1
an = 2(-6)n-1
an = 2(6)n-1
an = 72(-6)n-1
5
Multiple Choice
Write the explicit formula for the following geometric sequence:
3, -12, 48, -192, ...
an = 4(3)n-1
an = 3(4)n-1
an = -4(3)n-1
an = 3(-4)n-1
6
Multiple Choice
an = 4(5)n-1
7
Multiple Choice
8
Multiple Choice
9
Multiple Choice
Find the 9th term in the following geometric sequence:
4, 8, 16, 32, ...
384
512
768
1,024
10
Multiple Choice
Find a11 in the following geometric sequence:
-3, 6, -12, 24
-4,096
-1/256
-3,072
-236,196
11
Multiple Choice
12
Multiple Choice
Find a12 for the geometric sequence defined by the following formula:
an = 6(2)n-1
4096
24,576
2048
12,288
13
Multiple Choice
Given the formula for a geometric sequence, a1 stands for an=a1rn−1
common difference
wanted term
common ratio
first term
14
Multiple Choice
an=a1rn−1
Given the formula for a geometric sequence , r stands for
common difference
wanted term
common ratio
first term
15
Multiple Choice
an=a1rn−1
Given the formula for a geometric sequence, an stands for
common difference
wanted term
common ratio
first term
16
Multiple Choice
17
Multiple Choice
18
Multiple Choice
19
Multiple Choice
20
Multiple Choice
an=a1rn−1
Consider the first six terms of this sequence : 3,6,12,24,48,96….. What would be the 19th term of the sequence
393216
786432
1572864
1162261467
21
Multiple Choice
22
Multiple Choice
an=a1rn−1
Find the 7th term in the sequence when the first term is 2, and the common ratio is 4
8192
32768
2048
512
Geometric Sequences as Exponential Functions
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