If n = 67 then find the unit digit of [3n
+ 2n
].
(A) 1 (B) 10 (C) 5 (D) None
Answers
Answered by
1
hey dear here is your answer ⬇️⬇️☺️
if 'n' =67 then the value of (3n+2n) is
=(3×67+2×67)
=(201+134)
=335
hope it helps you ✌️
if 'n' =67 then the value of (3n+2n) is
=(3×67+2×67)
=(201+134)
=335
hope it helps you ✌️
narnderkumar21p6pyxx:
n is not a multiple it is the power
Answered by
5
Hey there,
A little correction in ur question
n=67, unit digit of 3^n+2^n
=>3^67+2^67=3^(4k+3) + 2^(4k+3) ,where k=16.
By cyclicity of 3and 2,unit digit of 3^(4k+3)=7 and 2^(4k+3)=8.
So,Sim's unit digit=8+7=..5
So, unit digit=C)5.
Hope it helps and Mark it as branliest
A little correction in ur question
n=67, unit digit of 3^n+2^n
=>3^67+2^67=3^(4k+3) + 2^(4k+3) ,where k=16.
By cyclicity of 3and 2,unit digit of 3^(4k+3)=7 and 2^(4k+3)=8.
So,Sim's unit digit=8+7=..5
So, unit digit=C)5.
Hope it helps and Mark it as branliest
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