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Sequences and Series Questions - All Grades

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Grade 9 Sequences and Series CCSS: HSF-BF.A.2
For the sequence defined by an=2n, how could the same sequence be written recursively? There may be more than one answer.
  1. a1=2;  an=an-1+2, n>1
  2. a1=0;  an=an-1+2, n>1
  3. a1=0,a2=2;  an=an-2+2, n>2
  4. a1=2,a2=4;  an=an-2+4, n>2
Grade 10 Sequences and Series CCSS: HSF-BF.A.1, HSF-BF.A.1a, HSF-BF.A.2, HSF-LE.A.2
Given the sequence 1,4,16,64,256,..., which of the following correctly defines this sequence in a recursive form? Assume that n.
  1. t(1)=1;  t(n)=4t(n-1), n>1
  2. t(1)=4;  t(n)=4t(n-1), n>1
  3. t(1)=1;  t(n)=14t(n-1), n>1
  4. t(1)=1;  t(n)=22(n-1),n>1
Grade 9 Sequences and Series
The terms of a sequence differ by the same nonzero number.
  1. Pattern
  2. Common Difference
  3. Arithmetic Sequence
Grade 9 Sequences and Series
Grade 11 Sequences and Series CCSS: HSF-IF.A.3
Find the next three terms in this sequence: 5120, 1280, 320, 80...
  1. -160, -400, -640
  2. 20, 5, 1.25
  3. 40, 20, 10
  4. 76, 72, 68
Grade 10 Sequences and Series CCSS: HSF-IF.A.3
Grade 10 Sequences and Series
Grade 9 Sequences and Series CCSS: HSF-BF.A.2
Which of the following is the recursive formula for the arithmetic sequence 15, 11, 7, 3, ... ?
  1. a1=15;an=4n-1
  2. a1=15;an=an-1-4
  3. a1=3;an=an-1+4
  4. a1=3;an=15n-1
Grade 9 Sequences and Series CCSS: HSF-BF.A.2
What is the recursive form of the sequence given by an=33-4n?
  1. a1=33;  an=an-1-4, n>1
  2. a1=-4;  an=an-1+1, n>1
  3. a1=29;  an=an-1-4, n>1
  4. a1=33;  an=an-1-4n, n>1
Grade 9 Sequences and Series CCSS: HSF-BF.A.2
Which of the following is the explicit formula for the geometric sequence 2, 6, 18, 54, ... ?
  1. an=32n-1
  2. an=23n-1
  3. a1=2;an=3an-1
  4. a1=3;an=2an-1
Grade 11 Sequences and Series CCSS: HSF-IF.A.3
If a1=100 and r=12, find the 5th term of this geometric sequence.
  1. 1
  2. 1600
  3. 614
  4. 10,000
  5. none of these are correct
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