Help me pls pls <3
I'll try :3
i don't understand one thing, in the answer part it shows how it's worked out, but where does the "2" come from?
my b hang on let me take a look
@Nnesha @mathstudent55 @kropot72 @acxbox22 @LegendarySadist @Luigi0210
Ok, so which part of the problem confused you?
not sure where the heck that 2 comes from
I saw that. But which SPECIFIC part do you not understand? Did you understand everything up until the 2?
yes, i have no idea why the 2 was put there or where it came from
Well as you saw before it, they divided \[\large \frac{1}{\frac{1}{2}}\] If you divide a fraction, it's the same as multiplying by the inverse. \[\large 1 \div \frac{1}{2}~=~1 \times \frac{2}{1}\] is this what confused you?
wait, so in that whole equation all of those are equal??
or is the 1 \[1 \times \frac{ 2 }{ 1 }\]
1 divided by .5 = to 2, but not equal to the first part. Do you understand what i'm asking?
Tbh, not really. Are you asking about the properties of a 30-60-90 triangle or the properties of fractions?
wait a minute when the example put it like that
Their explanation really was off-focus. They were comparing the problem they gave you to the example triangle, and I think that's what caused the confusion.
\[\frac{ x }{ 2\sqrt{3}} =\frac{ 1 }{ \frac{ 1 }{ 2} }=2\]
isn't it when they put it like that, it makes it equal?
like everything.
Right. The \(\large \frac{x}{2\sqrt{3}}\) is from your triangle and the \(\large \frac{1}{\frac{1}{2}}\) was from the example triangle.
They were comparing the ratios, although the "=" wasn't the best way to do it.
they are using proportions.
you got that though?
Got what, exactly?
bleh nevermind i don't even get what i was saying.
i understand everything now! (I hope), i've been stcuk on that for such a long time thank you very much. <3
\[\huge \color{aqua}N\color{fuchsia}o \space \color{lime}P \color{orange}r \color{blue}o \color{maroon}b \color{red}l \color{olive}e \color{purple}m \ddot\smile \]
Join our real-time social learning platform and learn together with your friends!