m = pqr/s
Multiply both sides by s:
ms = pqr
Divide both sides by pq:
ms/pq = r
If: m = n+x/p then x = p(m-n)
It's hard to tell what formula you mean from your description, but I think you mean 4 times 3 divided by 4 plus 10 times 5 over 12. Normally multiplication and division is performed before addition so this equals (4 * 3 / 4) + (10 * 5 / 12) 4 times 3 divided by 4 equals 12 divided by 4 equals 3 and on the other side of the plus 10 times 5 divided by 12 equals 50 divided by 12 50 doesn't go exactly into 12 but we can make it equal 25 over 6 to add the results we need to evaluate 3 plus (25 over 6) to do this, we have to use a lowest common denominator, in this case 6 3 plus (25 over 6) equals 3 * 6 over 6 plus (25 over 6) equals (18 over 6) plus (25 over 6) equals (18 + 25) over 6 43 over 6 43 over 6 is a vulgar fraction, so we extract as many whole numbers as possible 43 over 6 equals 42 over 6 plus 1 over 6 equals: 7 plus 1 over 6 7 1/6
I=E/R You need to multiply both sides by R to get the R to reduce out of the right side. I*R=E
It's m = y2 - y1/ x2- x1 It's m equals y2 minus y1 over x2 minus x1
As A/B=C/D , So B=(A*D)/C
Yes it is,A1 over A2 = R1² over R2 ²You then rearrange it to make whatever you want to know the subject.
number over regular amount equals x over 100
g = 2h/t2
s over 1/2t2 = a
Pressure equals force over area. P=F/A.
1/f = 1/u+1/v Subtract 1/v from both sides: 1/f-1/v = 1/u Multiply all terms by fv: fv/f - fv/v = fv/u => v-f = fv/u Multiply all terms by u: u(v-f) = fv Divide both sides by v-f which will then make u the subject of the formula: u = fv/v-f
If: m = n+x/p then x = p(m-n)
c2 = g lambda / 2 pi
When transposed and made the subject of the given equation: x = 2/y-3
it's for finding either the density, mass, or volume of something when given the other two.
This is an approximate formula. For a biconvex lens, the two radii of curvature are measured in opposite directions and you therefore have opposite signs for u and v.
divide 106 by 100 which equals : 1.06