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OpenStudy (anonymous):
Solve D = 1/4(e – 3f) for e. You must show all work.
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OpenStudy (australopithecus):
\[D = \frac{1}{4(e-3f)}\]
\[D(e-3f) = \frac{1}{4(e-3f)} *(e-3f)\]
OpenStudy (australopithecus):
you should be able to solve this now I assume?
OpenStudy (anonymous):
its not 1/4(e-3f the e-3f is separate from 1/4
OpenStudy (anonymous):
hellllllllppp
OpenStudy (australopithecus):
oh\[D = \frac{1}{4}(e-f)\]
\[4*D= \frac{1}{4}(e-f)*4\]
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OpenStudy (australopithecus):
can you solve it now?
OpenStudy (australopithecus):
sorry I'm messing around with other stuff so my responses may be delayed
OpenStudy (anonymous):
4d = e-3t
4d+3f=e ?????
OpenStudy (australopithecus):
looks good
OpenStudy (anonymous):
my test is timed :(
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OpenStudy (anonymous):
can you tell me the final answer please ?
OpenStudy (australopithecus):
I replaced the variables but you are right
OpenStudy (australopithecus):
I replaced the variables because wolfram alpha is kind of sketchy with what letters you use for variables
OpenStudy (anonymous):
thankssss
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OpenStudy (anonymous):
\[D\text{ =}\frac{1}{4(e-3f)}\]Cross multiply and expand the LHS.\[4 D e-12 D f = 1\]\[4 D e=1+12 D f\]\[e=\frac{1+12 D f}{4 D}\]
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