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Anonymous

3 algebra 2 questions?

1) The following is an arithmetic sequence 8, 16, 32, 64,… .

True or false?

2) Find the sum of the infinite geometric series 80 + 40 + 20 +…, if it exists.

10

150

160

Does not exist

3) Find how many numerical codes are possible if the code must be two digits.

9

10

99

100

Thank you!:)

Top 3 Answers
Evan

Favorite Answer

1. False, it’s multiplying by 2 which is a geometric sequence.

2. 80/(1-1/4)= 106.66666666666666 or 106 and 2/3.

3. 100, basically how many numbers are there from 00 to 99. By the way, theres 10 numbers from 0 to 9.

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Anonymous
1) The following is an arithmetic sequence 8, 16, 32, 64,… .

No, it isn’t. Each term is double the previous term, so it is a geometric series.

2) Find the sum of the infinite geometric series 80 + 40 + 20 +…, if it exists.

r = 0.5 and t[1] = 80, so S[inf] = t[1] / (1 – r) = 80 / 0.5 = 160

3) Find how many numerical codes are possible if the code must be two digits.

Assuming that the two digits of a code maybe the same (that is, 00, 11, 22 etc. are valid) then there are 100 valid codes from 00 to 99 inclusive.

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Anonymous
Don’t know what you mean on #1 but :

2) converges to 160

3) 100 if you consider the pool to begin at the number 00, and 99 if it starts at 01

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