the acute angle measure of the hands of a clock is (blank) at 5:40. need alot of help plz medal given out
Okay, well, basically, you have to figure out the measure of the hour hand and the minute hand, then find the difference between both measures.
So basically, you know that there are 12 evenly spaced segments for the hour hand so: \[\frac{5}{12} = \frac{x}{360}\] You solve for x for the hour hand Then for the minute hand, there are 60 evenly spaced segments so solve for y: \[\frac{40}{60} = \frac{y}{360}\]
so how would you do that?
Lastly, you want to find |x - y|
x and y represents the degree measures of each hand
then what I keep messing up
What did you get for the result?
87
degrees
Hmmm? What did you get for x and y?
Oh, I see...
i dont get it the way your doing it
I can't help you with this because there's more to it than just that.
why
There are other things you have to account for.
not really
Because the hour hand isn't exactly on the five.
at 5:40
just the degrees between the hands
Well, I know there's more to it because it says "acute angle measure". The actual measurement between 5 and 8 is 90 degrees. But the 5 is closer to the 6 when the minute hand gets to the 8.
I can't help you with this because I don't remember how to do it.
i know but cant you solve it
Yes, I could figure it out with time.
your the smartest on this thing and i need help
thank you i have alot of time
you cant move the hands
The angle for the hour hand would be: \[\frac{1}{2}\left(60(5) + 40\right) = 170\] The angle for the minute hand would be \[6(40) = 240\] And 240 - 170 = 70
I think...
so 70 degrees?
Wait..hang on...
k
Yes, that should be it
alright ill try it
YOU WERE RIGHT THX MAN
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