Using divisibility tests- determine the following number is divisible by 11-901153-

Question

Toppr Admin · Accepted Answer

Sum of the digits at odd places-3-1-0-4-Sum of the digits at even places-5-1-9-15-Difference-15-4-11-The difference between the sum of the digits at odd places and the sum of the digits at even places is -11- which is divisible by -11- Therefore- -901153- is divisible by -11-

Using divisibility tests, determine the following number is divisible by $$11$$.
$$901153$$.

Sum of the digits at odd places$$=3+1+0=4$$
Sum of the digits at even places$$=5+1+9=15$$
Difference$$=15-4=11$$
The difference between the sum of the digits at odd places and the sum of the digits at even places is $$11$$, which is divisible by $$11$$. Therefore, $$901153$$ is divisible by $$11$$.

Using divisibility tests, determine the following number is divisible by $$11$$.$$901153$$.

Sum of the digits at odd places$$=3+1+0=4$$Sum of the digits at even places$$=5+1+9=15$$Difference$$=15-4=11$$The difference between the sum of the digits at odd places and the sum of the digits at even places is $$11$$, which is divisible by $$11$$. Therefore, $$901153$$ is divisible by $$11$$.

Using divisibility tests, determine the following number is divisible by $$11$$.
$$901153$$.

Sum of the digits at odd places$$=3+1+0=4$$
Sum of the digits at even places$$=5+1+9=15$$
Difference$$=15-4=11$$
The difference between the sum of the digits at odd places and the sum of the digits at even places is $$11$$, which is divisible by $$11$$. Therefore, $$901153$$ is divisible by $$11$$.