________________________________________ Table 5.4: Floating Behavior of In-Situ Gel formulation of etodolac S. NO. Formulation code Floating lag time (sec) floating time (hr) 1 P1 26 >12 2 P2 35 >12 3 P3 50 >12 4 P4 66 >12 5 P5 196 >12 6 P6 219 >12 7 P7 45 >12 8 P8 72 >12 Table 5.5: Gelling capacity of
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to 1 |x| mod x / modulus x x2 x squared / x (raised) to the power 2 x3 x cubed x4 x to the fourth / x to the power 4 xn x to the nth / x to the power n x (−n) x to the (power) minus n x的平方根(square) root x / the square root of x x的三次根cube root (of) x x的四次根fourth root (of) x x的n次根nth root (of) x (x+y)2 x plus y all squared n! n factorial x^x hat x¯ x bar x˜ x tilde xi xi / x subscript i / x suffix i / x sub i ∑(i=1~n) ai the sum from i equals one to n ai / the sum as i runs from 1 to
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Empirical Finance 4.2 – Case 3 Julinda Kllapi‚ 2514073‚ j.kllapi@student.vu.nl Valkana Lesseva‚ 1836994‚ v.h.lesseva@student.vu.nl Introduction The recent financial crisis saw CDS spreads soaring across the Euro area as the full picture behind the public finances of many European countries became apparent. As a result many countries‚ such as Portugal and Ireland lined up for a bailout from the rest of the Eurozone as they found it harder and prohibitively expensive to borrow from the
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Shakuntala Devi | | | Born - 4 November 1929 Died - 21 April 2013 Very few people around the world achieved what this wonder-woman did. A mathematical prodigy‚ also known as the ’human computer’‚ Shakuntala Devi was known for her complex problem-solving skills without the aid of any mechanical device. During her early years‚ she shot to fame by mentally calculating one of the toughest mathematical multiplications 10 seconds before the fastest and the most efficient computer of the
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and error correction model. The first part of this paper consists of literature review of the main concepts. Here we discussed autoregressive time series‚ covariance stationary series‚ mean reversion‚ random walks‚ Dickey-Fuller statistic for a unit root test. * The second part of the project contains analysis and interpretation of co-integration and error correction model between EUR/AMD and GBP/AMD exchange rates. Considering the fact‚ that behavior of these two currencies has been changed during
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Find the smallest number by which 9408 must be divided so that it becomes a perfect square. Also‚ find the square root of the perfect square so obtained. Ans: 56 2. 5929 students are sitting in an auditorium in such a manner that there are as many students in a row as there are rows in the auditorium. How many rows are there in the auditorium? Ans: 77 3. Find the square root of ( i ) ( ii ) 4 ( iii ) 23 ( iv ) 5.774409 ( v ) 0.00053361 Ans: 25/36; 15/7; 53/11;
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square roots. Much like subtracting a number is the opposite of adding a number‚ the square root of a number is the opposite of squaring a number. For example‚ 32=9 ([pic])‚ likewise [pic]=3. A radical‚ another name for a square root‚ comes in different forms. For example‚ if you change the root of a radical to a 3 rather than a 2‚ it becomes a cube root. Instead of squaring a number‚ 32=9‚ you will cube the number‚ 33=27 or in other words‚ 3*3*3=27. Therefore‚ you will have to cube root it‚ [pic]
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during root canal therapy. Most of the complications are the result of accidental extrusion of the solution from the apical foramen or accessory canals or perforations into the periapical area. This article is a review and comparison of all reported NaOCl accidents in the literature. The impetus behind root canal cleaning and shaping is the elimination of tissue remnants‚ bacteria‚ and toxins from the root canal system. This is generally accepted to be a major factor in the success of root canal treatment
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to identify the mean of both data sets. Now the average range for both groups is known and can be compared. After comparing the mean of the two groups you can then compare similarities in the answers. The answers should give you a good idea of the root cause‚ and possible solutions to the problems. Step 3- Calculating the correlation
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Laws of Exponents Here are the Laws (explanations follow): Law | Example | x1 = x | 61 = 6 | x0 = 1 | 70 = 1 | x-1 = 1/x | 4-1 = 1/4 | | | xmxn = xm+n | x2x3 = x2+3 = x5 | xm/xn = xm-n | x6/x2 = x6-2 = x4 | (xm)n = xmn | (x2)3 = x2×3 = x6 | (xy)n = xnyn | (xy)3 = x3y3 | (x/y)n = xn/yn | (x/y)2 = x2 / y2 | x-n = 1/xn | x-3 = 1/x3 | And the law about Fractional Exponents: | | | Laws Explained The first three laws above (x1 = x‚ x0 = 1 and x-1 = 1/x) are just part of
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