By Krista Ehlert
Growing up, I remember asking the question, “Why do we need to learn this?” The “this” being math, and I posed the question to my algebra, geometry, calculus and statistics teachers from grade school all the way through high school. All I ever received for an answer was, “You’ll use it someday.” In college, math seemed slightly more important, since I needed to figure out how much money I needed for a weekend, a trip, or how much I had to save up for a cell phone (You know, when cell phones finally switched from that really large car phone in a bag in my mom’s Chevy Astro van to the Nokia 5110 and then to the “smart phone”).
Now that I’ve dated myself to some of you, one thing most of us have in common is the principle of saving. You put money in a savings account in a bank or an IRA or 401k account—with the promise that once you have enough money saved, you’ll meet a long-term goal. Buy more cows? Take a vacation with your wife? (Yes, five years after your wedding is no longer a honeymoon!). Add a new corral system that better suits how you work cattle? Saving money is tangible. You can see the dollar amount in your savings account increase month-after-month. It gives you a sense of relief, right? Pride, even, that you’re making progress!
But you also have another bank account—the one full of grass out on your land. It just might be one of the most important accounts you have. I have some science degrees (a strong relative to math), and I’m here to tell you that, while there are scientific principles that guide grazing management and ecological interactions, grazing itself is also an art—one that has a bit of math to it! One way to perfect that art is by understanding how much: 1) You want to leave in your ‘grass account’, 2) How much you can take from your account, 3) How long you can leave your account ‘open’ and when you need to ‘close it’ for the year and 4) How many animals you can support without irritating the (grass) bank.
(This is where you call your mom or reiterate to your kids that, indeed, math is important!)

Figure 1. Depiction of the “take half, leave half” rule of thumb.
Math Example