EWT | Academic Question

Questions
Question (1)
QN0010054
A recursive rule for a sequence is a rule that:
  • (A) uses only the value of
  • (B) gives a term using previous terms
  • (C) always produces square numbers
  • (D) works only for finite sequences

Correct Answer: B
Explanation:

Recursive rules use previous terms to find the next term.

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Question (2)
QN0010055
If and for , then the first four terms are:
  • (A) 2, 5, 8, 11
  • (B) 2, 7, 12, 17
  • (C) 2, 6, 10, 14
  • (D) 2, 4, 6, 8

Correct Answer: B
Explanation:

Add 5 repeatedly to each previous term.

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Question (3)
QN0010056
In the recursive rule , the third term is:
  • (A) 8
  • (B) 12
  • (C) 16
  • (D) 20

Correct Answer: C
Explanation:

.

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Question (4)
QN0010057
If and , then equals:
  • (A) 10
  • (B) 12
  • (C) 14
  • (D) 16

Correct Answer: D
Explanation:

Terms are .

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Question (5)
QN0010058
In the recursive formula , the sequence formed is:
  • (A) arithmetic progression
  • (B) geometric progression
  • (C) triangular sequence
  • (D) square sequence

Correct Answer: B
Explanation:

Each term is multiplied by 3.

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Question (6)
QN0010059
The first term must be given in a recursive rule because:
  • (A) terms are always negative
  • (B) the sequence may stop otherwise
  • (C) later terms depend on earlier terms
  • (D) recursive rules use fractions only

Correct Answer: C
Explanation:

Recursive rules require starting information.

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Question (7)
QN0010060
If , then the second term is:
  • (A) 2
  • (B) 3
  • (C) 4
  • (D) 5

Correct Answer: B
Explanation:

.

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Question (8)
QN0010061
Which sequence is generated by ?
  • (A) 10, 13, 16, 19, …
  • (B) 10, 7, 4, 1, …
  • (C) 10, 6, 2, –2, …
  • (D) 10, 5, 0, –5, …

Correct Answer: B
Explanation:

Subtract 3 each time.

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Question (9)
QN0010062
If and , then is:
  • (A) 8
  • (B) 16
  • (C) 32
  • (D) 64

Correct Answer: B
Explanation:

.

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Question (10)
QN0010063
The recursive rule generates:
  • (A) odd numbers
  • (B) multiples of 3
  • (C) an arithmetic progression
  • (D) square numbers

Correct Answer: C
Explanation:

Constant addition forms an AP.

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