Here is a rule to make a list of numbers: Each number is the sum of the previous two numbers. Start with the numbers 0 and 1, then follow the rule to build a sequence of 10 numbers.
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Problem 2
A sequence starts \(\frac{1} {2}, \frac{1}{4}, \frac{1}{8}, \dots\)
Give a rule that the sequence could follow.
Use your rule to write the next 3 terms in the sequence.
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Problem 3
A sequence of numbers follows this rule: Multiply the previous number by -2 and add 3. The fourth term in the sequence is -7.
Give the next 3 terms in the sequence.
Give the 3 terms that came before -7 in the sequence.
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Problem 4
A sequence starts 0, 5, . . .
Give a rule the sequence could follow, and list the next 3 terms for that rule.
Give a different rule the sequence could follow, and list the next 3 terms for that rule.