How do you find the common ratio of a geometric sequence? A subtract a_(2)-a_(1) B. divide (a_(2))/(a_(1)) C. divide (a_(1))/(a_(2)) D. subtract a_(1)-a_(2)

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How do you find the common ratio of a geometric sequence? A subtract a_(2)-a_(1) B. divide (a_(2))/(a_(1)) C. divide (a_(1))/(a_(2)) D. subtract a_(1)-a_(2)

Answer 1

B. divide \(\frac {a_{2}}{a_{1}}\)

Answer 2

## Step 1: In a geometric sequence, the ratio between any two consecutive terms is constant. This ratio is known as the common ratio. ## Step 2: To find the common ratio, we divide the second term (\(a_{2}\)) by the first term (\(a_{1}\)). ### The formula to find the common ratio in a geometric sequence is: ### \(r = \frac {a_{2}}{a_{1}}\)

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How do you find the common ratio of a geometric sequence? A subtract a_(2)-a_(1) B. divide (a_(2))/(a_(1)) C. divide (a_(1))/(a_(2)) D. subtract a_(1)-a_(2)

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