If 2^98=256L+N , where Land N are integers and 0≤N≤4 , what is the value of N ?  Choose the correct choice from the following choices.
A) 0
B) 1
C) 2
D) 3
E) 4
If 2^98= 256L + N and 0&lt;=N&lt;=4, what is the value of N?   To solve this, note that 2^8 = 256, so 2^98 = 2^[(8*12)+2]=4*[256*256*......12 times]   As this is a multiple of 256, N can only be 0.   0NSWER:0
<result>A</result>
If 2^98=256L+N , where Land N are integers and 0≤N≤4 , what is the value of N ?