Question

IIIII2X-3I-4I-3I-1I-8I-1=0

Answer 1

$\displaystyle \tt |||||2x-3|-4|-3|-1|-8|-1=0\\\displaystyle \tt |||||2x-3|-4|-3|-1|-8|=1\\\\ \displaystyle \tt ||||2x-3|-4|-3|-1|-8=1\\\displaystyle \tt x_1=10\\\displaystyle \tt x_2=-7\\\\\displaystyle \tt ||||2x-3|-4|-3|-1|-8=-1\\\displaystyle \tt x_3=9\\\displaystyle \tt x_4=-6$

Ответ: $\displaystyle \tt x_1=10, \: x_2=-7, \: x_3=9; \: x_4=-6$

Answer 2

To solve the equation IIIII2X-3I-4I-3I-1I-8I-1=0, we need to replace the Roman numerals with their corresponding Arabic numerals and then solve for the value of X.

Here is the equation with Arabic numerals: 55552X - 3 - 4 - 3 - 1 - 8 - 1 = 0

Now, let's combine the constants on the left side of the equation: 55552X - (3 + 4 + 3 + 1 + 8 + 1) = 0 55552X - 20 = 0

Next, let's isolate X on one side of the equation. We'll add 20 to both sides: 55552X = 20

Finally, we'll solve for X by dividing both sides by 55552: X = 20 / 55552 X ≈ 0.00036

So, the solution to the equation is X ≈ 0.00036.