decide whether the congruent statement is true or false 4=9 (mod 2)
does 2 divide 4-9?
@racheltat ?
no! @zzr0ck3r so does that mean its false? do you just subtract the two numbers?
correct \(a\equiv b\text{ mod}(c)\implies c|(a-b)\)
\(a\equiv b\text{ mod}(c)\iff c|(a-b)\)
it goes both ways....
wow thanks! so 1106=551 (mod 5 ) would be true because 1106-551 equals 555 and that goes in 5?
5 goes into 555
correct
awesome!! sorry to bug you but it seems like you understand mod arithmetic well and i dont lol... example: (7x10) (mod 6) how would i solve a problem like that?
@zzr0ck3r
Im think the answer would be 6?
it just wants the remainder of 70 when divided by 6
so 4
oh gotcha so 11! wow thank you so much
11?
oops never mind i was looking at different problem lol.. i have many equations lol.. thank you for your help!!
70 = 11*6+4, the answer is the 4
word, np
wait one more thing lol! (43-23) (mod 5) would be 4 right? 43-23 = 20 20/5= 4?
@zzr0ck3r
try again :) you need to stare at "remainder", not "quotient"
0
43-23 = 20, and for sure 5 divides 20, so it has a remainder of 0
these questions are simply asking for the remainder of the number when it is divided by the thing in the mod()
@ganeshie8 what do we call the mod(*) thing? not an operator is it?
oh!! ok i understand! I'm trying to figure out whats left over! that makes so much sense. thank you!! @zzr0ck3r @ganeshie8
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