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Christian is going to put a wooden floor in a space in his gym to teach taekwondo classes. The space intended for this purpose has a rectangular shape and it is known that the length is one meter shorter than twice the width and that the area is 120 m^(2)

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9.7. The data in Table 9E.3 are temperature readings from a chemical process in °C, taken every two minutes. (Read the observations down, from left.) The target value for the mean is $mu_0 = 950$. (a) Estimate the process standard deviation. (b) Set up and apply a tabular CUSUM for this process, using standardized values $h = 5$ and $k = frac{1}{2}$. Interpret this chart. TABLE 9E.3 Chemical Process Temperature Data 953 985 949 937 959 948 958 952 945 973 941 946 939 937 955 931 972 955 966 954 948 955 947 928 945 950 966 935 958 927 941 937 975 948 934 941 963 940 938 950 970 957 937 933 973 962 945 970 959 940 946 960 949 963 963 933 973 933 952 968 942 943 967 960 940 965 935 959 965 950 969 934 936 973 941 956 962 938 981 927

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Your KiwiSaver fund has returns for each of the last three years of -1%, 7% and 24%. What is the STANDARD DEVIATION for the KiwiSaver fund? (Please type your answer in decimals e.g. 10.1% should be shown as 0.101.) Answer:

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Solve the multiple-angle equation. (Enter your answers as a comma-separated list. Use n as an arbitrary integer. Enter your response in radians.) tan 5x − 1 = 0

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Q1(1.1)- (One mark) Complete the missing parts in the following statements: a-If for a real continuous function $f(x)$, $f(a) \cdot f(b) < 0$, then in the range of $[a, b]$ for $f(x) = 0$, there is...

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A rod with density 6 + sin(x) lies on the x-axis between x = 0 and x = π. Find the x-value of the center of mass of the rod.

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What were some of the characteristics of the media coverage during the golden age of sports (1920s) and the United States?

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QUESTION 15 This type of unemployment reflects the normal amount of unemployed workers who possess skills that will enable them to find another job. frictional unemploymen. structural unemployment. cyclical unemployment. None of the above is correct.

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Given the function f(x) = 5 - x^2, then what is -2f(x) as a simplified polynomial?

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Consider the beam loading shown. 1. Draw the shear and moment diagrams for the cantilever beam. Identify values of shear (kips) and bending moment (kip*ft) at maximum, minimum, and points of slope change on graphs. 2. For a W14 x 43 wide flange beam (properties provided in the table below), calculate the maximum bending stress in tension for this situation, in units of ksi: 3. At the point of maximum bending stress in tension, what is the shear stress, in units of ksi: P = 12 kips 3 ft w = 2 kips/ft Mo = 80 kip*ft 5 ft 5 ft Table: Flange Web Axis X-X Width Thickness Axis YY Depth Thickness (in^2) (in.) (in) (in.) (in) (in.) S (in^3) r (in) S (in^3) r (in) W16 x 100 29.4 16.97 10.425 0.985 6.7 19.7 16.33 10.235 0.665 1.7 7.49 11.8 16.01 6.995 0.505 9.395 6.63 1.57 x 26 7.68 15.69 5.500 0.345 0.250 6.26 1.12 W14 x 120 35.3 14.48 14.670 0.940 9.590 1380 190 6.24 67.5 3.74 24.1 14.31 10.130 0.855 0.510 12.6 13.66 7.995 0.530 0.395 12.2 39 8.85 13.84 6.730 0.385 9.270 291 42.9 5.73 19.6 5.82 1.49 W6 x 25 7.34 6.38 6.080 0.455 9.330 53.4 16.7 17.1 5.61 1.52 16 4.74 6.28 4.030 0.405 9.269 32.1 19.2 0.967 W5 x 16 4.68 5.01 5.000 0.360 9.240 13 2.13 3.83 4.16 0.345 0.290 127 W4 x 13 4.060 1.72

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