Answer:
The largest value is 99,997
Step-by-step explanation:
We can see the congruence of the expression module 5 according to the congruence of n module 5. First, we simplify the expression module 5. 8 is replaced by 3, 14 n can be replaced by 4n (10n is 0 module 5), and -24 is replaced by 1. With this, the expression is congruent module 5 to the following one
Also, due to Fermat Theorem, if n-2 is not a multiple of 5, then (n-2)⁴ is congruent to 1 module 5. In any case, (n-2)⁵ is congruent to (n-2) module 5 (even if n-2 is a multiple of 5). So we can replace (n-2)⁵ with (n-2) in the expression.
Now, lets see the congruences
- n congruent to 0 module 5:
- n congruent to 1 module 5:
- n congruent to 2 module 5:
- n congruent to 3 module 5:
- n congruent to 4 module 5:
So, only for 0 and 2 the expression is a multiple of 5. As a result, the largest value less than 100,000 that is a multiple of 5 is 99,997, obtained by picking the largest number less than 100,000 that is either congruent to 0 or congruent to 2 module 5.
Answer:
Step-by-step explanation:
Yes they are congruent because they are the same sized shape
Milli is a thousand grams, two decimal places is the thousandths place
Answer:
Mode:15
Mean:149
The Range:4
hope this helps don’t be mad if this is wrong pls don’t be mad if it’s wrong if it’s right hope it helps
The bottom one is how you draw that