Question

..
If 15 = x(mod 2), then value of x is
1) O
2/1
3) 2​

Answer 1

Answer: DO LIKE THIS

Step-by-step explanation:

5x - 4  =  6n

n  =  (5x - 4)/6

n  =  [(6 - 1)x - (6 - 2)]/6

n = 6(-1x + 2)/6

n = (-1x + 2)

If x = 2, then n = -2 + 2  =  0

If x = 8, then n =  -8 + 2  =  -6

If x = 14, then n = -14 + 2  =  -12

Hence the values of x are 2, 8, 14,.......

Answer 2

Answer: The value of x is 1.

Step-by-step explanation:

Given: The given expression is $15=x(mod2)$

To Find: We have to seek out the value of x in given expression.

Solution

The general sort of given expression is $a=x(modb)$

Firstly, we'll rewrite the given expression within the form $a-x=bn$ where $n$ is any integer, we get,

$15-x=2n$ where   is any integer.

As we know,$15-x$  may be a multiply of $2$

So, we will simplify the above expression to seek out $x$ and write the term within the sort of $n$.

$x=15-2n$

Here, the smallest amount possible value of  is  because after we will substitute this value, we get

$15-1=14$ which could be a multiply of $2$

Hence, the smallest amount possible value of $x$ is $1$.

Concept: A modulus function may be a function which supplies absolutely the value of variety or variable. It produces the magnitude of the amount of variables.

#SPJ2

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