Part A: Solve F = 9/5= C + 32 for C. Part B: Determine the value of C when F = 10 °F. Part C: Solve -np - 70 > 40 for n. Show your work
Part A:9/5c+32=F -32 to both sides 9/5c=F-32 this is as far as I got in part A I don't know what I should do next
multiply both sides by \(\frac{5}{9}\)
you can even leave the parentheses there and write \[C=\frac{5}{9}(F-32)\]
O okay cool, thanks! Now can you help me with part B and C?
now that you have \[C=\frac{5}{9}(F-32)\] if \(F=10\) you can compute \[C=\frac{5}{9}(10-32)\]
you okay with that?
Yes Okay but for part C is it even really related to part A and B at all
no it isn't but we can do that as well
oh actually we can't!
we can start with \[ -np - 70 > 40\] add \(70\) and get \[-np>110\]but after that we cannot solve for \(n\)
the reason you cannot solve for \(n\) is that you do not know if \(p\) is positive or negative you want to divide by \(-p\) but you cannot, because if \(-p>0\) you leave the inequality alone, but if \(-p<0\) you have to switch the inequality
O okay that makes sense....thank you bunches
welcome bunches
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