Question

Find the least positive value of X such that
98= [X +4] (mod 5)
​

Answer 1

Step-by-step explanation:

98=(x+4)

x=94

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Answer 2

$\huge\pink{\boxed{\blue{\boxed{ \purple{ \boxed{{\pink{Answer}}}}}}}} \\ \large\pink{\boxed{\blue{\boxed{ \purple{ \boxed{{\pink{Your~answer↓}}}}}}}} \\ \small\bold\blue{question \: based \: on \: number \: theory} \\ 98 = (x + 4)(mod 5) \\ </p><p>=> 98 - \: (x + 4) \: \: is \: divisible \: by \: 5. \\ </p><p>=> 94 - x \: is \: divisible \: by \: 5. \\ </p><p>So \: smallest \: positive \: value \: of \: x \: is \: 4 \: \\ so \: that \: 90 \: is \: divisible \: by \: 5 \:$