simplify and reduce to lowest terms 1/x+4
\[\frac{ 1 }{ x}+4\]
can you explain me how to get that?
thats the actuall problem that needs to be simplified and reduced
I don't know how \[\frac{1}{x+4}=\frac{1}{x}+ 4\]
i thought it would be \[\frac{ 5 }{ x+4 }\]
@sndrod09 do you know how to get an LCD?
i thinkso
ok, so bearing in mind that \(\large 4=\frac{4}{1}\) then $$ \cfrac{1}{x}+\cfrac{4}{1} = \cfrac{}{\boxed{LCD?}} $$
|dw:1368312191163:dw|
mulitplyby 1?
lCD =1
orisit x
I guess I meant the LCM :S
1x would be LCMright ?
maybe not, it'd be the LCD, anyhow, lemme get the definition correct ehhehe
an yhow, it's lcd, or lowest ... well, a number/term, you DIVIDE by ALL denominators
so, say for the denominators, 3 and 6, a common will be "6", because, 6/3 = 2, and 6/6 =1, now, 5, won't work to produce an integer in this case, so that won't work, 13 is not divisible by 3 or 6, so that won't work either
right so am i just making up a number for x?
x can be any real number right ?
well, in this case, yes
http://www.math.com/school/subject1/images/SIU3L3GL.gif they call it the LCM there, but is the same thing, the lcd :|
withthat being the case the answer shouldbe 5/x
hmm, do you know how to add fractions?
or\[\frac{ 4x+1 }{ x }\]
DUETOME MULTIPLYING 4(x)/1(x)
ding :D $$ \cfrac{1}{x}+\cfrac{4}{1} = \cfrac{1+4x}{x} \implies \cfrac{4x+1}{x} $$
sweetthanks
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