I need help with solving an equation for indicated variables, if someone could help me and check my work, that would be awesome!
#1 \[p = \frac{ w }{ t } \] for w #2 \[P = \frac{ w }{ t } \] for t
@ganeshie8
There are more complicated ones than this >.>
#3 \[E = \frac{ 9R }{ I }\]
for I
what do you get for 1 and 2?
tp = w wp = t >.>
1 is correct 2 is not
Yeah I'm so confused with these >.<
I know I have to get the indicated variable alone, but I don't know how >.<
t = w/p
So those are the answers, but I want to know how to solve these! They're so hard but I want to learn them
when you have an equation such as a = b/c OR a/b = c/d you can do something that is called cross-multiplying
if p = w/t then if we multiply both sides by t we get pt = w then we divide both sides by p and we get t = w/p
The second one is w = t/p
Is that correct?
no w = pt If p = w/t then we multiply both sides by t and we get w=pt
do you follow?
Oh ok
so what's your guess for no. 3
9RE = I
Oh and btw I have to state a property or explain each step for how I solved #3
each step
If E=9R/I then we multiply both sides by I and we get EI = 9R Then we divide both sides by E and we get I = 9R/E
do you get it now?
Ok, yeah #4 ak - r = on For k I got k = on/a + r
Hard, but starting to make a lil sense
I did #4 like 20min ago, so it may or may not be correct
First you add r to both sides
ak = on + r
Then isolate k right?
that's it. then you divide both sides by a
\[k = \frac{ on + r }{ a }\] ???
beautiful!! you do get it!
;3
I just have 5 more of these to do xD
ok
Which shows the equation \[c = a \left(\begin{matrix}w \\ 150\end{matrix}\right)\] correctly solved for the variable w? A. w = a(150c) B. w = a(c/150) C. w = 150/ac D. w = 150c/a
D!
Yes it's D
#35 w = gm Solve for m #36 Q = 1/2P + 15 Solve for P #37 I = V/R Solve for R #38 y = mx + b Solve for m
Let me do those real quick ;3
#35 w/g = m #36 Tricky one \[\frac{ 2 }{ 1 } \times Q - 15 = p \] #37 IV = R #38 \[\frac{ y-b }{ x } = m\]
#35 is correct
#36 is close. P = 2(Q-15)
Oh just simplify the 2/1 to a 2?
#37 R = V/I
my teacher is really weird about fractions, sometimes he just says to leave them in that form and he knows you understand it. So I think he might take 2/1
and #38 is right!!
But simplifying it does make it more clear c;
that's fine. for #36 you can go P=(2/1) x (Q-15) but it's normally expressed as I first wrote it
well done!!
i hope you have a better understanding of algebraic manipulation
Ok I changed #36, it was a simple error and I understand it now :) Thanks so much, I wish I could give you a million medals >.>
You've been here with me for like a whole hour :P
Thank you so much!
If you don't mind me asking, what grade are you?
I'm a high school tutor
Cool ;3
I'm solving this problem now \[2.80 = \frac{ 9(70) }{ I }\]
In baseball, the equation \[E = \frac{ 9R }{ I }\] gives a pitchers run average E, where R is the number of earned runs the player allowed and I is the number of innings pitched. Last season, a pitcher had earned run average of 2.80 and allowed 70 earned runs. how many innings did the pitcher pitch last season?
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