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You flip the page on your math test and... wait. Where did the numbers go? Suddenly you're staring at: "The mean of a, b, c, d and e is 15. Calculate the mean of (a+1), (b+3), (c+5)..." Panic sets in, right? I get it. It’s totally normal to look at this and think you need to figure out exactly what a or b are. I used to do that. I'd sit there trying to guess random numbers that average to 15. Actually... guessing is a terrible strategy here. Don't do that. It takes way too long. The secret to this problem? You don't need to know the individual numbers. At all. I’m going to show you two ways to do this. First, we'll do the "proper" algebraic substitution way—finding the total sum of the variables (which is 75) and plugging it into the new equation. But then... I’ll show you the shortcut. The 5-second trick at the end of the video. Because honestly? Once you see that you can just take the old average (15) and add the average of the new constants (5)... you're never going to do it the long way again. Grab some paper. Let’s un-complicate this. What we're covering: • Finding the sum of unknown variables • Algebraic substitution in statistics • The ultimate shortcut for shifting means Drop a comment if that shortcut at the end just saved your brain! And subscribe for more math tricks that actually work.