3m = 14 m = 14/3
3m-5 = 7-21 3m = 7-21+5 3m = -9 m = -3
Well, 3m + m = 4m so 88 divided by 4= 22 there fore m =22 and 3m = 66
When you analyze a problem you look it over which is what analyzing means. You look over the problem and then you solve it. When you solve a problem you solve it and you use certain steps and solve it but of course everyone has there ways to solve a problem but some people have ways to solve it by just analysing it. That is the difference.
18m^2 - 12m + 2 = 2(9m^2 - 6m + 1) you can apply the formula (a - b)^2 = (a^2 - 2ab + b^2) or if you don't remmember it, continue to work: = 2(9m^2 - 3m - 3m + 1) = 2[(9m^2 - 3m) - (3m - 1)] = 2[3m(3m - 1) - (3m - 1)] = 2[(3m - 1)(3m - 1)] = 2(3m - 1)^2
20dm (decimetres) in equal to 2000mm (millimetres), so no 2000000mm is not less than 20dm.
3m = 14 m = 14/3
3m-5 = 7-21 3m = 7-21+5 3m = -9 m = -3
18
To solve unsolved problems innovatively
3m + 9 = 36subtract 9 from both sides3m = 27divide both sides by 3m = 27/3 = 9
Add 12 to each side: 3m = 6; m = 2
Well, 3m + m = 4m so 88 divided by 4= 22 there fore m =22 and 3m = 66
It is to use science for a practical job or to solve a problem.
When you analyze a problem you look it over which is what analyzing means. You look over the problem and then you solve it. When you solve a problem you solve it and you use certain steps and solve it but of course everyone has there ways to solve a problem but some people have ways to solve it by just analysing it. That is the difference.
18m^2 - 12m + 2 = 2(9m^2 - 6m + 1) you can apply the formula (a - b)^2 = (a^2 - 2ab + b^2) or if you don't remmember it, continue to work: = 2(9m^2 - 3m - 3m + 1) = 2[(9m^2 - 3m) - (3m - 1)] = 2[3m(3m - 1) - (3m - 1)] = 2[(3m - 1)(3m - 1)] = 2(3m - 1)^2
m2-3m=-1 => m2-3m+1=0 Delta = (-3)2 - 4 * 1 * 1 = 5 m = (3 + sqrt(5)) / 2 or m = (3 - sqrt(5)) / 2