Q: You will need the following items: 1.5 cups of water, 1/4 cup full fat milk, tablespoon loose black tea and 1.5 teaspoons of granulated sugar. Sweeten your tea to taste; if you prefer your tea to be sweeter, increase the amount of sugar your use per cup. This recipe makes one cup of tea, but you can easily double and triple the recipe to accommodate a larger group. Tapal Danedar is a very popular Pakistani tea that is frequently used in this recipe. If you don't have loose leaf tea, you can cut up already existing tea bags. Pour your 1.5 cups of water in a saucepan and allow it to boil. Once the water is bubbling, add your loose leaf tea. Cover your saucepan and allow it to simmer for one minute on low heat until your tea turns a shade of dark orange. One your tea has changed colors, add your milk to the pot. Allow your milky tea to simmer for a minute or two over low heat. Pour your tea mixture over a colander to strain out the extra tea particles. Pour your tea into a teacup or teapot and enjoy! Add a pinch of cardamom and cinnamon to your tea for added aroma and increased flavor. You can add the spices directly to your completed cup of tea. You can add your 1.5 teaspoons of sugar at this point, or leave the sugar out entirely if your tea is sweet enough.
A: Gather your ingredients. Boil your tea. Strain and serve your tea.

Q: Ice therapy is an excellent pain reliever and anti-inflammatory treatment, as it helps numb throbbing pain very quickly. Ice can also reduce inflammation by slowing the blood flow to the site of the injury. Use a cold pack, or wrap some ice cubes in a clean dish towel. You can also run your wrists under cold tap water for 10 minutes at a time. Do not apply ice packs for longer than 20 minutes at a time. Remove the ice for at least 10 minutes before reapplying it. Some people find that alternating cold and hot therapies can be effective for reducing carpel tunnel pain. To do this, alternate between an ice compress and a hot compress for one minute each, over the course of five to six minutes. If alternating between hot and cold therapies, you can repeat the treatment routine three to four times each day. Many people find that wearing a wrist splint can help reduce the wrist's movement while CTS symptoms persist. This allows the wrist to remain relatively stable in order to heal. Splints can typically be purchased at most pharmacies without a prescription. Depending on the severity of your CTS, your doctor may recommend a specialized splint. Many people with CTS use wrist splints at night to prevent inadvertently painful movements, such as rolling over during sleep. Rest is important to recover from any injury, as it allows the body time to heal. This is particularly important when it comes to high-use body parts like the hands and wrists. Reduce or eliminate non-required activities. Avoid doing anything strenuous with the hands or wrists as much as possible while healing from CTS. During rest, it can be helpful to elevate the forearm and hand (or both, if experiencing CTS in both wrists). Elevating an injury can help reduce swelling and inflammation by slowing down blood flow. To elevate the arms, use a pillow or a clean, rolled-up towel. It's best to sleep on your side or back when pregnant. Make sure hands are not clenched, but are in a neutral relaxed position. If sleeping on your side, you can use a pillow to rest your hand on, maintaining a neutral position. If you wake up in the middle of the night with numbness or tingling, try shaking out your hand until the pain goes away. Always make sure your wrists are not bent while sleeping, or that you are sleeping on your hands. A splint may help to keep the wrists straight.
A: Ice the wrists. Splint the wrists. Get adequate rest. Elevate your hands. Establish a proper sleeping posture.

Q: Recall that after isolating the radical on one side of the equation, you then squared both sides to remove the radical sign. This is a necessary step to solving the problem. However, the squaring operation is what creates the extraneous solutions. Remember some basic mathematics, that both a negative and a positive number, when squared, will give the same result. For example, (3)2{\displaystyle (-3)^{2}} and 32{\displaystyle 3^{2}} both give the answer of 9{\displaystyle 9}. However, both the negative and positive numbers might not be solutions to whatever problem you are solving. The one that does not work is called the extraneous solution. After you have found the solutions to your problem, you may have found one, two or more different possible values for the variable. You need to check each of these in the original problem to see which work. Remember that the original problem here was x1+4=x3{\displaystyle {\sqrt {x-1}}+4=x-3}. First check the solution x=5{\displaystyle x=5}: x1+4=x3{\displaystyle {\sqrt {x-1}}+4=x-3} 51+4=53{\displaystyle {\sqrt {5-1}}+4=5-3} . (substitute 5 for x) 4+4=53{\displaystyle {\sqrt {4}}+4=5-3} 2+4=53{\displaystyle 2+4=5-3} 6=2{\displaystyle 6=2}. Because your result is an incorrect statement, the original solution of x=5{\displaystyle x=5} must be an extraneous solution that was caused by the squaring process. Check the second solution x=10{\displaystyle x=10}: x1+4=x3{\displaystyle {\sqrt {x-1}}+4=x-3} 101+4=103{\displaystyle {\sqrt {10-1}}+4=10-3} 9+4=103{\displaystyle {\sqrt {9}}+4=10-3} 3+4=103{\displaystyle 3+4=10-3} 7=7{\displaystyle 7=7} In this case, you get a true statement. This shows that the solution x=10{\displaystyle x=10} is a true solution to the original problem. The extraneous solution is incorrect and can be discarded. Whatever remains is the answer to your problem. In this case, you would report that x=10{\displaystyle x=10}.
A:
Recognize the potential for an extraneous solution. Test each of your solutions in the original problem. Discard the extraneous solution and report your result.