2s + 16 = 4s - 6 Subtract 2s from both sides: 16 = 2s - 6 Add 6 to both sides: 22 = 2s divide both sides by 2: s = 11
Oh, dude, let me break it down for you. So, 92 divided by 2 equals 46. Therefore, 46 twos can go into 92. It's like basic math, man.
2s + s + 12 =132 ie 3s = 132 -12 3s = 120 s = 40
3x8 with1s and 2s fact looks like this: =(2x8)+(1x8) =16+8 =24
In the context of mathematics, when you add two variables together, such as s + s, you are essentially combining the values of those variables. So, s + s equals 2s, which means you are adding the value of s to itself. Therefore, if we are looking at s + s = t, the expression simplifies to 2s = t.
17
2s - 12 + 2s = 4s - 124s - 12 = 4s - 124s = 4ss = s==========this is an identity and any number can be s
5s - 6 = 2s, ie 5s - 2s = 6, ie 3s = 6, ie s = 2
2s-2b= a+b+c-2b simplified that would be a+c-b.
2s-4 equals 2(s-2). You can find the answer by factoring two out of both numbers.
s=4
2s + 16 = 4s - 6 Subtract 2s from both sides: 16 = 2s - 6 Add 6 to both sides: 22 = 2s divide both sides by 2: s = 11
In the context of mathematics, when you add two variables together, such as s + s, you are essentially combining the values of those variables. So, s + s equals 2s, which means you are adding the value of s to itself. Therefore, if we are looking at s + s = t, the expression simplifies to 2s = t.
2r + 2s = 50 2r - s = 17 therefore 4r - 2s = 34 Add so that you can eliminate one of the variables: 2r + 2s = 50 4r - 2s = 34 ---------------- 6r + 0s = 84 Solve for r: 6r = 84 r = 14 Substitute r into one of the original equations: 2(14) + 2s = 50 28 + 2s = 50 2s = 22 s = 11 Doublecheck with the other original equation: 2(14) - 11 = 28 - 11 = 17
s = 7, t = -3
If p = 2s + 5, then s = (p-5)/2 or 1/2 (p-5) --- p = 2s +5 p-5 = 2s (p-5)/2 = s
2s + 17 = 2s + 17 1) First, you want to start on the left side of the equation and subtract 17 from both sides. 2s = 2s 2) Then, you take the 2 on the left side and divide it on both sides. s = s 3) You are left with s (Or 1s) on both sides, so s = 1.