Question

2n+4 . Write down the 50th and 100th term of the pattern

Answer 1

Answer:

$50^{th}\:term = 104,\\and\\100^{th}\:term = 204$

Step-by-step explanation:

$a_{n} = 2n+4$

$i) If \:n = 50\:then \\a_{50}=2\times 50+4\\=100+4\\=104$

$ii) If \:n = 100\:then \\a_{100}=2\times 100+4\\=200+4\\=204$

Therefore,

$50^{th}\:term = 104,\\and\\100^{th}\:term = 204$

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Answer 2

The 50th term is 104 and the 100th term is 204.

Step-by-step explanation:

The given pattern is 2n+4.

We need to find the 50th and 100th term of the pattern

Case 1, if n = 50, then,

N = 2n+4

N = 2(50)+4 = 104

Case 2, If n = 100, then,

N = 2n+4

N = 2(100)+4 = 204

So, the 50th term is 104 and the 100th term is 204.

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Pattern

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