h=r/t (p-m) assuming the (p-m) part is not in the denonminator,
then h/(p-m) = r/t dividing both sides by (p-m)
multiply both sides by t
then t*h/(p-m) =r where * is for multiplication
y=bt-c add c to both sides
then
y+c=bt divide both sides by t
then
(y+c)/t=b
P-2L +2w I am assuming this is geometric due
to the capitolizations and therefore
P-2L +2w =0
solving for L we add 2L to both sides
then
P +2w =2L
dividing both sides by 2
then
(P +2w)2 =L you can retype as P/2 +w =L
g-1.9 m/r2 I am assuming this is equal to zero also
g-1.9 m/r2=0
so subtracting g from both sides we get,
-1.9 m/r2 = -g
dividing both sides by -1.9 we get,
m/r2 = -g/-1.9 the negatives cancels out so,
m/r2 = g/1.9
multiply both sides by r2 to get
m= (g/1.9)*r2 where * is multiplication
2007-01-04 10:07:10
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answer #1
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answered by stan w 3
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1) h = r/t (p - m)
To get rid of the fraction, multiply both sides by t.
ht = r(p - m)
To isolate r, divide both sides by (p - m)
(ht)/(p - m) = r
2) y = bt - c
To solve for b, bring the -c over to the left hand side
y + c = bt
Now, divide both sides by t.
(y + c)/t = b
3) P = 2L + 2w
Subtract 2w both sides,
P - 2L = 2w
Divide both sides by 2
(P - 2L)/2 = w
4) g - 1.9 m/(r^2)
This has no equal sign. You can't solve for m.
2007-01-04 09:53:06
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answer #2
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answered by Puggy 7
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Here are the first two. Are you sure there isn't an equal sign anywhere in the last two?
1) multiply both sides by t(p-m) and you get htp-htm = r
2) add c to both sides then divide by t and you get (y+c)/t = b
2007-01-04 09:52:00
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answer #3
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answered by Brandon 1
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a million) h = r/t (p - m) To eliminate the fraction, multiply the two aspects through t. ht = r(p - m) To isolate r, divide the two aspects through (p - m) (ht)/(p - m) = r 2) y = bt - c to unravel for b, convey the -c over to the left hand edge y + c = bt Now, divide the two aspects through t. (y + c)/t = b 3) P = 2L + 2w Subtract 2w the two aspects, P - 2L = 2w Divide the two aspects through two (P - 2L)/2 = w 4) g - a million.9 m/(r^2) This has no equivalent sign. you could not resolve for m.
2016-11-26 19:21:48
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answer #4
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answered by cronkhite 4
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Multiply both sides by the bottom line so that:
r = h(t(p-m))
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y + c = bt
b = y + c/t
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P - 2w = 2L
L = P - 2w/2
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g(r^2) = 1.9m
m = g(r^2)/1.9
2007-01-04 09:52:28
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answer #5
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answered by Anonymous
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You are dealing with LITERAL EQUATIONS.
The following site will help you with literal equations:
http://www.purplemath.com/modules/solvelit.htm
Guido
2007-01-04 09:59:33
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answer #6
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answered by Anonymous
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r= ht(p -m)
b=(y + c) / t
L=(2w-p) / 2
m=(gr²) / 1.9
2007-01-04 09:55:04
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answer #7
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answered by man_nerss 2
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