00:00Let a less than 0, b less than c, then in absolute terms, a minus b minus, and in absolute terms, b plus.
00:06The question asks for the value of the expression c divided by absolute power minus a minus the absolute value of c.
00:11I wrote here again.
00:13Looking at this, friends, since a minus b is less than b, if we move b to this side, we get a minus b less than b.
00:24It will be 0, folks.
00:25If a minus b is less than 0, how do we get this, guys?
00:28Let's take a look at it right away.
00:29Of course, he'll get a negative result, right?
00:31Yes, so that it turns negativity into positivity.
00:34Then we took it out as minus a minus b.
00:39I'm saying minus b plus c.
00:41The plus sign (B) is already a positive sign.
00:42Both negative and positive.
00:43Then I just take it outside immediately.
00:46b plus c.
00:47I'm dividing it.
00:48Now, the absolute value of a is negative.
00:50Now I know that a is less than 0.
00:53When we multiply by the negative, what is minus a, guys?
00:56Greater than 0.
00:57If -a is greater than 0, then we take -a out as -a, which is a positive expression.
01:05We have to remove it exactly as it is.
01:07It doesn't get any negative marks or anything like that.
01:08Let's not be surprised.
01:08So when we write this, how about minus a minus c, friends?
01:14It's expressed positively and comes out directly as minus plus c.
01:18Since the minus sign is in front, we write it as minus c.
01:20So, as I continue, when I distribute the negatives above, I distribute -a plus this inside, guys.
01:27I'm distributing the plus b minus, again minus, into the content.
01:31Minus b minus c divided by minus a minus c.
01:37It's also equal to that.
01:38Plus b cancels out minus b.
01:40Here, -a and -c remain, of a different kind.
01:43Minus a minus c divided by minus a minus c.
01:46It's also equal to that.
01:47We find our answer to be 1.
01:49The answer is yours, friends.
01:50We find our answer to be 1.
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