In one sentence, describe what the following article is about: You will be significantly more difficult to hit if you are on the move. You should try to stay in motion constantly throughout the fight. Move side-to-side rather than forward-backward to maximize the difficulty for the person aiming at you. If your evasive maneuvers involve moving over the same distance or in the same directions over and over again, you'll become predictable. Try to mix it up as much as possible. The best water balloon fight spaces will have some obstacles you can use as cover. If you can throw balloons from behind something, part of your body will be covered while you're throwing and you'll be a smaller target. You could hide behind a rock, a tree, or a bush. The best way to irk your opponent is to catch a balloon they thought would splatter all over you. You can then use the balloon you caught to return fire. If your opponent is throwing balloons designed for water fights, known as water bombs, they will have a harder exterior and will be much easier to catch. If you're fighting with cheaper party balloons, you may want to avoid trying to catch them because they will break more easily. If you fail to catch it, hitting an incoming balloon with your hand can either deflect it away or pop it away from your body so your clothes won't get as wet. If you keep your knees slightly bent, you'll be able to duck and sidestep incoming balloons more easily. It's basically inevitable that some water will get on you. Make sure you wear clothing that you don't mind getting wet. It's also a good idea to take off shoes and socks as they can be difficult to dry out.
Summary: Be a moving target. Avoid predictable movements. Take cover. Catch balloons. Keep your knees bent. Wear the right clothes.

In one sentence, describe what the following article is about: Set up your two equations in standard format and look at the coefficients of each of your variables. You are looking for the circumstance where the numbers are the same but the signs are different. Consider this example: x3y=5{\displaystyle x-3y=5} 2x+3y=19{\displaystyle 2x+3y=19} By examination, you should see that the first equation contains the term 3y{\displaystyle -3y}, while the second equation contains the term 3y{\displaystyle 3y}. These two terms are opposites of each other. Working across the system from left to right, add each term of the first equation to the corresponding term of the second equation. It may be helpful simply to draw a long horizontal line across the bottom of the two equations and add downward, as you would with any ordinary addition problem. The above example works out as follows: x3y=5{\displaystyle x-3y=5} 2x+3y=19{\displaystyle 2x+3y=19} ------------------------- 3x=24{\displaystyle 3x=24} Because you were adding, and one of your terms contained opposites, then one of the variables should be eliminated from the problem. Rewrite what you have left as a single equation. In the example above, the y{\displaystyle y} variable was eliminated. The remaining equation is 3x=24{\displaystyle 3x=24}. Because one of the variables gets eliminated in this method, as with the prior subtraction method, some textbooks will refer to this as the "elimination" method of solving a system of equations. What you have left should be a fairly simple, one-variable equation. Solve it by dividing both sides of the equation by the coefficient. In the example above, divide both sides of 3x=24{\displaystyle 3x=24} by 3. You will be left with the solution x=8{\displaystyle x=8}. Take that solution, in our example x=8, and substitute it in place of x{\displaystyle x} in either one of the original equations. Choose the first equation: x3y=5{\displaystyle x-3y=5} (original equation) 83y=5{\displaystyle 8-3y=5} (insert value of x) -3y={\displaystyle 3y=}-3{\displaystyle 3} <subtract 8 from both sides) y=1{\displaystyle y=1} (divide both sides by -3, to get solution) Verify that you have done the work correctly by checking your solutions. You should be able to place your two solutions, in this example x=8{\displaystyle x=8} and y=1{\displaystyle y=1}, into each of the original equations. When you then simplify the equations, you will get true statements. For example, start with the first equation: x3y=5{\displaystyle x-3y=5} (original equation) 831=5{\displaystyle 8-3*1=5} (insert values of x and y) 83=5{\displaystyle 8-3=5} (simplify multiplication) 5=5{\displaystyle 5=5} (simplify subtraction to get solution) The true statement 5=5 shows that the solution is correct. Now try the second equation: 2x+3y=19{\displaystyle 2x+3y=19} (original equation) 28+31=19{\displaystyle 2*8+3*1=19} (insert values of x and y) 16+3=19{\displaystyle 16+3=19} (simplify multiplication) 19=19{\displaystyle 19=19} (simplify addition to get solution) The true statement 19=19 shows that the solution is correct. The final solution, which you have proven to work in both equations, is x=8{\displaystyle x=8} and y=1{\displaystyle y=1}. If you are working on graphing linear functions, you may also write your solution as an ordered pair. This for this example, you would write x=8{\displaystyle x=8} and y=1{\displaystyle y=1} in the form (8,1){\displaystyle (8,1)}.
Summary: Examine the equations in standard format. Add corresponding terms. Write out the result. Solve for the remaining variable. Solve the second variable. Check your two solutions. Write out your solution.

In one sentence, describe what the following article is about: Turn off the computer then open the case and remove the hard drive. The enclosure is most likely secured with Philips head screws at each corner. Removing them is easily done with a Philips head screwdriver. The hard drive should slide onto the circuit board. Male connectors protrude outwards and should align with female connectors that they slide into. They should slide together with minimal effort. Be careful not to force the connection as the connectors can be fragile. If you are experiencing issues pushing the connectors together, check to make sure the connectors are aligned correctly. Once the hard drive and circuit board are connected, place the unit back into the enclosure. Replace and re-tighten the screws that hold the enclosure together. To use the external drive, simply plug it into the appropriately labeled/sized port on the computer. Depending on the size of the hard drive you may have dual cables, one to connect to the computer and another to connect to a power supply.
Summary:
Remove the internal hard drive from the computer. Open the enclosure. Place the hard drive onto the circuit board. Line up the male-female (opposite) power and data connectors. Push the male-female connectors together. Place the unit back into the enclosure. Close the enclosure. Plug the external drive into your computer.