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Do not use pots without holes in the bottom. Amaryllis bulbs are very sensitive to overwatering. Amaryllis prefers to be pot bound, although it can be planted in some smaller garden beds. Plant in the garden bed when temperatures are above 50 degrees Fahrenheit (10 degrees Celsius) and there is no risk of a bad frost. Use the same instructions as you would to plant in a pot. There should be able 2 inches of soil between the side of the bulb and the pot. Most amaryllis bulbs prefer a sturdy 6 to 8 inch pot. You can buy pre-made mixes that will work well for this type of flower. Only garden soil will not work, because it will not drain adequately. Gently fill in potting soil around the bulb. Leave the stem of the bulb, approximately 1/3 of the plant, above the soil. Don't pack the soil in too much, since you want the roots to remain intact. If you worry that planting them with the stem above the soil in a garden may force them to fall over, place a planting stake next to the bulb to keep it upright.

summary: Choose a container that is well drained. Pick a container that is half as wide as the bulb on each side. Soak the amaryllis bulb in lukewarm water for 2 hours before you intend to plant it. Buy rich potting compost at a local garden store. Place the amaryllis bulb in the pot with the roots down.

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Write the larger number above the smaller number. If the smaller number has fewer digits, line them up on the right, as you would in a decimal (base ten) subtraction problem. Some binary subtraction problems are no different than base ten subtraction. Line up the columns and, starting from the right, find the result for each digit. Here are a few easy examples: 1 - 0 = 1 11 - 10 = 1 1011 - 10 = 1001 You only need to know one special "rule" to complete any binary subtraction problem. This rule tells you how to "borrow" from the digit to the left so you can solve a "0 - 1" column. For the rest of this section, we'll set up a couple example problems and solve them using the borrow method. Here's the first: 110 - 101 =? Starting from the right column (the ones place), we need to solve the problem "0 - 1." In order to do this, we need to "borrow" from the digit to the left (the twos place). This has two steps to it: First, cross out the 1 and replace it with a 0, to get this: 1010 - 101 =? You've subtracted 10 from the first number, so you can add this "borrowed" number to the ones place: 101100 - 101 =? Now each column can be solved as usual. Here's how to solve the rightmost column (the ones place) in this problem: 101100 - 101 =? The rightmost column is now: 10 - 1 = 1. If you can't figure out how to reach this answer, here's how to convert the problem back to decimal: 102 = (1 x 2) + (0 x 1) = 210. (The sub numbers indicate which base the number is written in.) 12 = (1x1) = 110. Therefore, in decimal form this problem is 2 - 1 =?, so the answer is 1. The rest of the problem can now be solved easily. Solve it column by column, moving from right to left: 101100 - 101 = __1 = _01 = 001 = 1. Borrowing comes up a lot in binary multiplication, and sometimes you'll need to borrow multiple times just to solve one column. For example, here's how to solve 11000 - 111. We can't "borrow" from a 0, so we need to keep borrowing from the left until we turn it into something we can borrow from: 10110000 - 111 = 10111001000 - 111 = (remember, 10 - 1 = 1) 10111001100100 - 111 = Here it is written more tidily: 1011100 - 111 = Solve column by column: _ _ _ _ 1 = _ _ _ 0 1 = _ _ 0 0 1 = _ 0 0 0 1 = 1 0 0 0 1 There are three ways to check your answer. One quick way is to find a binary calculator online and plug in the problem. The other two methods are still useful, since you may need to check by hand on a test, and they will make you more familiar and comfortable with binary numbers: Add in binary to check your work. Add the answer together with the smaller number, and you should get the larger number. Using our last example (11000 - 111 = 10001), we get 10001 + 111 = 11000, which is the larger number we started with. Alternatively, convert each number from binary to decimal and see whether it is true. Using the same example (11000 - 111 = 10001), we can convert each number into decimal and get 24 - 7 = 17. This is a true statement, so our solution is correct.

summary: Align the numbers as an ordinary subtraction problem. Try some basic problems. Set up a more complicated problem. "Borrow" from the second digit. Solve the rightmost column. Finish the problem. Try a difficult problem. Check your answer.

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Strap on a weighted vest or place a light weight plate in a secure position on your lower back and perform 1-5 clapping push ups this way. Increasing the resistance of the push up forces you to press through the movement harder and faster, which translates to major increases in strength. Keep the number of reps in each set relatively low; because the clapping push up is an explosive plyometric exercise requiring short, intense bursts of strength, your force output and work capacity will drop off rather quickly, eventually putting you at risk of exhaustion or injury. Regular push ups target the chest, shoulders and, to a lesser degree, the triceps. Shift emphasis to the triceps by placing the hands closer together under the body in the starting planche position, touching the forefinger and thumbs of both hands together to loosely form a "diamond." Proceed to push up in the same manner, making sure to keep the elbows from flaring straight out. Diamond clapping push ups will add strength and mass to your triceps, which will in turn strengthen the upper portion of the push up. Balance will play more of a role in the clapping diamond push up. Because the hands are in a much more narrow stance beneath the body, you will have to actively work to maintain balance as you descend, push and catch. Having the hands so close together in the starting position can make it hard to get a good clap. Some people prefer to bring the hands around and clap behind the back, instead, but this is a very advanced variant of the diamond clapping push up. Find an object 8"-12" in height and rest the feet on top of it before performing clapping push ups. As the angle of the body is raised, leverage is taken away from the pectorals, which forces the muscles of the shoulder to compensate. The frontal deltoids will get a very intense workout. Elevate the feet as high as you like. Theoretically, there's no limit to how high you can raise the angle of your body, as long as you stay in alignment and the shoulders are strong enough to bear and manipulate your weight. At a vertical limit, the exercise basically becomes a clapping handstand push up. For the ultimate test of clapping push up strength, continue training the exercise until you can clap twice consecutively in a single push up. To do this, you'll need to be able to achieve an impressive amount of height and hang-time from the push, which means having extremely well-developed pushing power. If you can clap more than 3 or 4 times after one push up, you may be in world record contention! Don't cheat; make each clap distinct.
summary: Add resistance. Try clapping push ups from a diamond position. Elevate your feet. Clap more than once.