In the following exercises, use two circular permutations of the variables x. y. and z to write new integrals whose values equal the value of the original integral. A circular permutation of x. y. and z is the arrangement of the numbers in one of the following orders: y, z, and x or z , x . and y. 218. ∫ − 1 1 ∫ 0 1 ∫ − y 6 y ( x + y z ) d x d y d z
In the following exercises, use two circular permutations of the variables x. y. and z to write new integrals whose values equal the value of the original integral. A circular permutation of x. y. and z is the arrangement of the numbers in one of the following orders: y, z, and x or z , x . and y. 218. ∫ − 1 1 ∫ 0 1 ∫ − y 6 y ( x + y z ) d x d y d z
In the following exercises, use two circular permutations of the variables x. y. and z to write new integrals whose values equal the value of the original integral. A circular permutation of x. y. and z is the arrangement of the numbers in one of the following orders: y, z, and x or z, x. and y. 218.
∫
−
1
1
∫
0
1
∫
−
y
6
y
(
x
+
y
z
)
d
x
d
y
d
z
With differentiation, one of the major concepts of calculus. Integration involves the calculation of an integral, which is useful to find many quantities such as areas, volumes, and displacement.
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Solve using row operations: x-3y= -4; 2x - y = 7
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Martinez Auto Supplies has retail stores located in eight cities in California. The price they charge for a particular product in each city are vary because of differing competitive conditions. For instance, the price they charge for a case of a popular brand of motor oil in each city follows. Also shown are the number of cases that Martinez
Auto sold last quarter in each city.
City
Price ($)
Sales (cases)
Bakersfield
34.99
501
Los Angeles
38.99
1425
Modesto
36.00
294
Oakland
33.59
882
Sacramento
40.99
715
San Diego
38.59
1088
San Francisco
39.59
1644
San Jose
37.99
819
Compute the average sales price per case for this product during the last quarter? Round your answer to two decimal places.
Consider the following data and corresponding weights.
xi
Weight(wi)
3.2
6
2.0
3
2.5
2
5.0
8
a. Compute the weighted mean (to 2 decimals).
b. Compute the sample mean of the four data values without weighting. Note the difference in the results provided by the two computations (to 3 decimals).
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