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{array}{llll} { (a) } i & { (b) } i-1 & { (c) }-i & { (d) }

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$(a) i The smallest positive integer n for which (\frac{1 + i}{1 - i})^{n} = 1, is (b) i - 1 (c) - i (d) 0^{(1998, 2 M)}$ (a) 8 (b) 16 $(1980, 2 M)$ (c) 12 (d) None of these ctive Question II or more than one correct option) Let $a, b, x$ and $y$ be real numbers such that $a - b = 1$ and

Name: Video solution 1: (a) i The smallest positive integer n for which (1−i1+i)n=1, is (b) i−1 (c) −i (d) 0(1998,2M) (a) 8 (b) 16 (1980,2M) (c) 12 (d) None of these ctive Question II or more than one correct option) Let a,b,x and y be real numbers such that a−b=1 and
Uploaded: 2022-09-14T11:57:02.000Z
Duration: 4 min
Description: Video solution 1: (a) i The smallest positive integer n for which (1−i1+i)n=1, is (b) i−1 (c) −i (d) 0(1998,2M) (a) 8 (b) 16 (1980,2M) (c) 12 (d) None of these ctive Question II or more than one correct option) Let a,b,x and y be real numbers such that a−b=1 and

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Updated on: Sep 14, 2022

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Amelia Discussed

(a) i The smallest positive integer n for which (\frac{1 + i}{1 - i})^{n} = 1, is (b) i - 1 (c) - i (d) 0^{(1998, 2 M)}

(a) 8 (b) 16

(1980, 2 M)

a, b, x

and

y

be real numbers such that

a - b = 1

and

8 mins ago

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Question Text	$(a) i The smallest positive integer n for which (\frac{1 + i}{1 - i})^{n} = 1, is (b) i - 1 (c) - i (d) 0^{(1998, 2 M)}$ (a) 8 (b) 16 $(1980, 2 M)$ (c) 12 (d) None of these ctive Question II or more than one correct option) Let $a, b, x$ and $y$ be real numbers such that $a - b = 1$ and
Updated On	Sep 14, 2022
Topic	Vector & 3D
Subject	Mathematics
Class	Class 11
Answer Type	Video solution: 1
Upvotes	66
Avg. Video Duration	4 min

$(a) i The smallest positive integer n for which (\frac{1 + i}{1 - i})^{n} = 1, is (b) i - 1 (c) - i (d) 0^{(1998, 2 M)}$ (a) 8 (b) 16 $(1980, 2 M)$ (c) 12 (d) None of these ctive Question II or more than one correct option) Let $a, b, x$ and $y$ be real numbers such that $a - b = 1$ and

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(a) i The smallest positive integer n for which (1−i1+i​)n=1, is ​ (b) i−1 (c) −i (d) 0(1998,2M) (a) 8 (b) 16 (1980,2M) (c) 12 (d) None of these ctive Question II or more than one correct option) Let a,b,x and y be real numbers such that a−b=1 and

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$(a) i The smallest positive integer n for which (\frac{1 + i}{1 - i})^{n} = 1, is (b) i - 1 (c) - i (d) 0^{(1998, 2 M)}$ (a) 8 (b) 16 $(1980, 2 M)$ (c) 12 (d) None of these ctive Question II or more than one correct option) Let $a, b, x$ and $y$ be real numbers such that $a - b = 1$ and