write the algebraic form of the sequence 9,16,23
Answers
Answer:
Algebraic form of the sequence is tn = t(n-1) + 7
Step-by-step explanation:
9, 16, 23, .... is the arithmetic sequence.
t1 = 9
t2 = 16
t3 = 23
Common difference = d = 16 -9 = 7
∴ Algebraic form of the sequence is,
tn = t(n-1) + 7
Check if it satisfies,
t3 = t(3-1) + 7
t3 = t2 + 7
t3 = 16 + 7
t3 = 23
It satifies.
Similarly,
t4 = t(4-1) + 7
t4 = t3 + 7
t4 = 23 + 7
t4 = 30
Fourth term of the sequence would be 30 and so on.
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Step-by-step explanation:
photosynthesis, the process by which green plants and certain other organisms transform light energy into chemical energy. During photosynthesis in green plants, light energy is captured and used to convert water, carbon dioxide, and minerals into oxygen and energy-rich organic compounds. .