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Problem: Article: Telling someone you trust about your problem can help hold you accountable. If someone else knows that you are trying to stop, they can ask you about it and you will have to face whether you have stopped or not. This person can also weigh in on whether the problem is severe, or just a minor issue. If you feel that there is an underlying emotional or psychological cause for picking your nose, you will need to see a mental health professional. You can get a referral from your doctor, or in some cases just make a counseling appointment. Discuss the nose picking with the professional and develop a treatment plan. Picking your nose can sometimes lead to medical issues. If this happens, you will need to see your doctor immediately. Make an appointment to have your nose examined, and your doctor will prescribe the appropriate treatment. For example, you could have scratches or openings in your nose from picking that get infected with bacteria.
Summary: Confide in a trusted friend or family member. Make a counseling appointment. Go see your doctor.

INPUT ARTICLE: Article: The quote should explore your topic in detail or expand on the theme of your paper. It can also provide background information on your topic. Try to find a quote from the text you are discussing in your paper, or from a supporting text.  For example, you may pick a bold quote from a play by Shakespeare you are discussing to open the essay so your reader is drawn in. You may write, “Early in the play Hamlet by William Shakespeare, the troubled prince notes: ‘This above all: to thine own self be true.’ Themes of identity and self-hood appear many times throughout the play.” Always cite any quotes you use in your introduction using the proper citation style, according to your instructor’s requirements for your paper or essay. Stay away from quotes that are too vague and do not relate to your topic, such as “Life is hard” or “Love is blind.” Instead, use a quote that puts a new spin on a cliché or relates to your topic in a detailed, specific way. For example, you may write, “In Shakespeare’s Othello, love is not blind, it is all seeing. As Othello notes, ‘For she had eyes and she chose me.’” Pick a fact that your reader will find shocking or troubling. Find a fact in your sources or the text you are discussing. The fact may include statistics and data that will be surprising to readers. For example, you may write, “Every year, 25,000 people die due to drunk driving in the United States” or “One in five women will be raped in the United States.” Definitions straight from the dictionary can be dry and boring. Take a standard definition and paraphrase it. Write it in your own words so it sounds more interesting to readers. For example, you may write, “When the city gentrifies an area, it renovates and improves a neighborhood so it conforms to middle-class tastes.” Or you may write, “When an area is gentrified, it becomes more refined and polite for some, but not all.”

SUMMARY: Pick a short quote from the text that relates to your topic. Avoid quotes that are clichés or overly familiar. Use a startling fact. Paraphrase a definition.

To convert a decimal to a fraction, consider place value. The denominator of the fraction will be the place value. The digits of the decimal will equal the numerator. For example, for the exponential expression 810.75{\displaystyle 81^{0.75}}, you need to convert 0.75{\displaystyle 0.75} to a fraction. Since the decimal goes to the hundredths place, the corresponding fraction is 75100{\displaystyle {\frac {75}{100}}}. Since you will be taking a root corresponding to the denominator of the exponent’s fraction, you want the denominator to be as small as possible. Do this by  simplifying the fraction. If your fraction is a mixed number (that is, if your exponent was a decimal greater than 1), rewrite it as an improper fraction. For example, the fraction 75100{\displaystyle {\frac {75}{100}}} reduces to 34{\displaystyle {\frac {3}{4}}}, So, 810.75=8134{\displaystyle 81^{0.75}=81^{\frac {3}{4}}} To do this, turn the numerator into a whole number, and multiply it by the unit fraction. The unit fraction is the fraction with the same denominator, but with 1 as the numerator. For example, since 34=14×3{\displaystyle {\frac {3}{4}}={\frac {1}{4}}\times 3}, you can rewrite the exponential expression as 8114×3{\displaystyle 81^{{\frac {1}{4}}\times 3}}. Remember that multiplying two exponents is like taking the power of a power. So x1b×a{\displaystyle x^{\frac {1}{b}}\times a} becomes (x1b)a{\displaystyle (x^{\frac {1}{b}})^{a}}. For example, 8114×3=(8114)3{\displaystyle 81^{{\frac {1}{4}}\times 3}=(81^{\frac {1}{4}})^{3}}. Taking a number by a rational exponent is equal to taking the appropriate root of the number. So, rewrite the base and its first exponent as a radical expression. For example, since 8114=814{\displaystyle 81^{\frac {1}{4}}={\sqrt[{4}]{81}}}, you can rewrite the expression as (814)3{\displaystyle ({\sqrt[{4}]{81}})^{3}}. Remember that the index (the small number outside the radical sign) tells you which root you are looking for.  If the numbers are cumbersome, the best way to do this is using the yx{\displaystyle {\sqrt[{x}]{y}}} feature on a scientific calculator. For example, to calculate 814{\displaystyle {\sqrt[{4}]{81}}}, you need to determine which number multiplied 4 times is equal to 81. Since 3×3×3×3=81{\displaystyle 3\times 3\times 3\times 3=81}, you know that 814=3{\displaystyle {\sqrt[{4}]{81}}=3}. So, the exponential expression now becomes 33{\displaystyle 3^{3}}. You should now have a whole number as an exponent, so calculating should be straightforward. You can always use a calculator if the numbers are too large. For example, 33=3×3×3=27{\displaystyle 3^{3}=3\times 3\times 3=27}. So, 810.75=27{\displaystyle 81^{0.75}=27}.
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One-sentence summary --
Convert the decimal to a fraction. Simplify the fraction, if possible. Rewrite the exponent as a multiplication expression. Rewrite the exponent as a power of a power. Rewrite the base as a radical expression. Calculate the radical expression. Calculate the remaining exponent.