
Prealgebra (6th Edition)
6th Edition
ISBN: 9780134179018
Author: Jamie Blair, John Tobey Jr., Jeffrey Slater, Jenny Crawford
Publisher: PEARSON
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Textbook Question
Chapter 6.2, Problem 1E
Erin multiplied
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1. Find the solution set of In(x) sin(x) ≤ 0, for x = [0,14].
Suppose you are gambling on a roulette wheel. Each time the wheel is spun, the result is one of the outcomes 0, 1, and so on through 36. Of these outcomes, 18 are red, 18 are black, and 1 is green. On each spin you bet $5 that a red outcome will occur and $1 that the green outcome will occur. If red occurs, you win a net $4. (You win $10 from red and nothing from green.) If green occurs, you win a net $24. (You win $30 from green and nothing from red.) If black occurs, you lose everything you bet for a loss of $6.
a. Use simulation to generate 1,000 plays from this strategy. Each play should indicate the net amount won or lost. Then, based on these outcomes, calculate a 95% confidence interval for the total net amount won or lost from 1,000 plays of the game. (Round your answers to two decimal places and if your answer is negative value, enter "minus" sign.) I worked out the Upper Limit, but I can't seem to arrive at the correct answer for the Lower Limit. What is the Lower Limit?…
4. Consider Chebychev's equation
(1 - x²)y" - xy + λy = 0
with boundary conditions y(-1) = 0 and y(1) = 0, where X is a constant.
(a) Show that Chebychev's equation can be expressed in Sturm-Liouville form
d
· (py') + qy + Ary = 0,
dx
y(1) = 0, y(-1) = 0,
where p(x) = (1 = x²) 1/2, q(x) = 0 and r(x) = (1 − x²)-1/2
(b) Show that the eigenfunctions of the Sturm-Liouville equation are extremals of the
functional A[y], where
A[y]
=
I[y]
J[y]'
and I[y] and [y] are defined by
-
I [y] = √, (my² — qy²) dx
and
J[y] = [[", ry² dx.
Explain briefly how to use this to obtain estimates of the smallest eigenvalue >1.
1
(c) Let k > be a parameter. Explain why the functions y(x) = (1-x²) are suitable
4
trial functions for estimating the smallest eigenvalue. Show that the value of A[y]
for these trial functions is
4k2
A[y] =
=
4k - 1'
and use this to estimate the smallest eigenvalue \1.
Hint:
L₁ x²(1 − ²)³¹ dr =
1
(1 - x²)³ dx
(ẞ > 0).
2ẞ
Chapter 6 Solutions
Prealgebra (6th Edition)
Ch. 6.1 - Fill in the blanks. To subtract two polynomials,...Ch. 6.1 - Fill in the blanks. To add two polynomials, we...Ch. 6.1 - Identify the terms of each polynomial. 5a26a+2b4+1Ch. 6.1 - Identify the terms of each polynomial....Ch. 6.1 - Identify the terms of each polynomial. 6x63x33y1Ch. 6.1 - Identify the terms of each polynomial. 2y33x24z38Ch. 6.1 - Perform the operations indicated. (7y3)+(4y+9)Ch. 6.1 - Perform the operations indicated. (2x3)+(7x+6)Ch. 6.1 - Perform the operations indicated. (2a23a+6)+(4a2)Ch. 6.1 - Perform the operations indicated. (3c26c+3)+(2c7)
Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Simplify. (5x+2y)Ch. 6.1 - Simplify. (8x+5y)Ch. 6.1 - Simplify. (8x+4)Ch. 6.1 - Simplify. (5a+3)Ch. 6.1 - Simplify. (3x+6z5y)Ch. 6.1 - Simplify. (3x+4y8z)Ch. 6.1 - Perform the operations indicated. (10x+7)(3x+5)Ch. 6.1 - Perform the operations indicated. (8x+7)(3a+2)Ch. 6.1 - Perform the operations indicated. (7x3)(4x+6)Ch. 6.1 - Perform the operations indicated. (5y+2)(7y8)Ch. 6.1 - Perform the operations indicated. (8a+5)(4a3)Ch. 6.1 - Perform the operations indicated. (5c+2)(3c6)Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated. (4x2+7x+1)(x25)Ch. 6.1 - Perform the operations indicated. (3x2+7x+2)(x22)Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Perform the operations indicated....Ch. 6.1 - Determine the value of a if x0....Ch. 6.1 - Determine the value of a if x0....Ch. 6.1 - Determine the values of a and b if x0....Ch. 6.1 - Determine the values of a and b if x0....Ch. 6.1 - Perform the operation indicated. [4.4.1] 6x82x2Ch. 6.1 - Perform the operation indicated. [4.4.1]...Ch. 6.1 - Perform the operation indicated. [3.4.2] (4x)(2x2)Ch. 6.1 - Perform the operation indicated. [3.4.2]...Ch. 6.1 - [5.6.1]Miles Walked Maria walked 227 miles and...Ch. 6.1 - [5.6.1]Recipe Mixture A cook mixed 37 cup of brown...Ch. 6.1 - Perform the operations indicated. a. (3x+1)+(5x2)...Ch. 6.1 - Perform the operations indicated. a. (6a4)(3a2) b....Ch. 6.1 - Perform the operations indicated. a....Ch. 6.1 - Concept Check Mitchell subtracted two polynomials...Ch. 6.2 - Erin multiplied (4)(x2+2x+1) and obtained this...Ch. 6.2 - Write in words the multiplication that the word...Ch. 6.2 - Fill in the blanks and boxes to complete each...Ch. 6.2 - Fill in the blanks and boxes to complete each...Ch. 6.2 - Multiply. 3(3y24y+2) First term of the product is:...Ch. 6.2 - Multiply. 2(3y26y+1) First term of the product is:...Ch. 6.2 - To multiply (x1)(x2+3x+1): We multiply x times the...Ch. 6.2 - To multiply (y2)(y2+4y+3): We multiply the...Ch. 6.2 - Prob. 9ECh. 6.2 - Prob. 10ECh. 6.2 - Use the distributive property to multiply....Ch. 6.2 - Use the distributive property to multiply....Ch. 6.2 - Use the distributive property to multiply....Ch. 6.2 - Use the distributive property to multiply....Ch. 6.2 - Use the distributive property to multiply. 3x2(x2)Ch. 6.2 - Use the distributive property to multiply. 4x3(x3)Ch. 6.2 - Use the distributive property to multiply....Ch. 6.2 - Use the distributive property to multiply....Ch. 6.2 - Use the distributive property to multiply....Ch. 6.2 - Use the distributive property to multiply....Ch. 6.2 - Use the distributive property to multiply....Ch. 6.2 - Use the distributive property to multiply....Ch. 6.2 - Use the distributive property to multiply....Ch. 6.2 - Use the distributive property to multiply....Ch. 6.2 - Use the distributive property to multiply....Ch. 6.2 - Use the distributive property to multiply....Ch. 6.2 - Use FOIL to multiply. (x+6)(x+7)Ch. 6.2 - Use FOIL to multiply. (a+2)(a+1)Ch. 6.2 - Use FOIL to multiply. (x+3)(x+9)Ch. 6.2 - Use FOIL to multiply. (y+2)(y+5)Ch. 6.2 - Use FOIL to multiply. (a+6)(a+2)Ch. 6.2 - Use FOIL to multiply. (x+4)(x+1)Ch. 6.2 - Use FOIL to multiply. (y+4)(y8)Ch. 6.2 - Use FOIL to multiply. (a+7)(a4)Ch. 6.2 - Use FOIL to multiply. (x+2)(x4)Ch. 6.2 - Use FOIL to multiply. (x+3)(x5)Ch. 6.2 - Use FOIL to multiply. (x4)(x+2)Ch. 6.2 - Use FOIL to multiply. (m3)(m+5)Ch. 6.2 - Use FOIL to multiply. (2x+1)(x+2)Ch. 6.2 - Use FOIL to multiply. (3x+1)(x+2)Ch. 6.2 - Use FOIL to multiply. (3x3)(x1)Ch. 6.2 - Use FOIL to multiply. (4x3)(x1)Ch. 6.2 - Use FOIL to multiply. (2y1)(y+2)Ch. 6.2 - Use FOIL to multiply. (4y2)(y+1)Ch. 6.2 - Use FOIL to multiply. (2y+1)(y2)Ch. 6.2 - Use FOIL to multiply. (4y+2)(y1)Ch. 6.2 - Multiply. 5a(2a4b6)Ch. 6.2 - Multiply. 4x(3x+5y7)Ch. 6.2 - Multiply. 7x3(x3)Ch. 6.2 - Multiply. 8x3(x5)Ch. 6.2 - Prob. 51ECh. 6.2 - Multiply. (x4)(x2+x2)Ch. 6.2 - Multiply. (z+2)(z5)Ch. 6.2 - Multiply. (b+1)(b3)Ch. 6.2 - Multiply. (2x+1)(4x2+2x8)Ch. 6.2 - Multiply. (3x+1)(2x2+3x2)Ch. 6.2 - Multiply. (y7)(y+2)Ch. 6.2 - Multiply. (y8)(y+5)Ch. 6.2 - Prob. 59ECh. 6.2 - Multiply. a. (z+2)(z+4) b. (z2)(z4)Ch. 6.2 - Multiply. a. (x5)(x+3) b. (x+5)(x3)Ch. 6.2 - Prob. 62ECh. 6.2 - Simplify. (x+2)(x1)+2(3x+3)Ch. 6.2 - Simplify. (x3)(x+1)+4(2x+1)Ch. 6.2 - Simplify. 2x(x2+3x1)+(x2)(x3)Ch. 6.2 - Simplify. 3x(x2+x2)+(x1)(x2)Ch. 6.2 - If a(2x3)=14x+21, what is the value of a?Ch. 6.2 - If b(3xx+4)=15x20, what is the value of b?Ch. 6.2 - Perform the operations indicated. [3.2.3]Coin...Ch. 6.2 - Prob. 70ECh. 6.2 - Perform the operations indicated. [4.6.3]Calories...Ch. 6.2 - Perform the operations indicated. [4.5.3]Earnings...Ch. 6.2 - Prob. 1QQCh. 6.2 - Multiply. (x1)(4x22x+8)Ch. 6.2 - Prob. 3QQCh. 6.2 - Concept Check Multiply each of the following. 1....Ch. 6.3 - Fill in the blanks. Age Comparison Juan is two...Ch. 6.3 - Fill in the blanks. Age Comparison Rhonda is three...Ch. 6.3 - Fill in the blanks. Miles Run Alice can run 1 mile...Ch. 6.3 - Fill in the blanks. Home Runs Last season Jose...Ch. 6.3 - Prob. 5ECh. 6.3 - Write an applied problem using the following...Ch. 6.3 - Geometry The second angle of a triangle is 20...Ch. 6.3 - Wage Comparison Victors monthly salary is $95 less...Ch. 6.3 - Company Profit A companys profit for the fourth...Ch. 6.3 - Fundraiser Andrew walked 4 miles more than Dave...Ch. 6.3 - Height Comparison The height of a pole is one-half...Ch. 6.3 - Enrollment The number of students enrolled in Eden...Ch. 6.3 - Geometry The length of a rectangle is double the...Ch. 6.3 - Prob. 14ECh. 6.3 - Geometry The width of a rectangle is 13 inches...Ch. 6.3 - Geometry The width of a rectangle is 25 inches...Ch. 6.3 - Music DVDs The number of music DVDs that Carl has...Ch. 6.3 - Company Profit A companys profit for the second...Ch. 6.3 - Geometry The length of a rectangular box is double...Ch. 6.3 - Geometry The width of a rectangular box is double...Ch. 6.3 - Model Car Collection Jim has sixteen more blue...Ch. 6.3 - Height Comparison Sion is 3 inches taller than...Ch. 6.3 - Geometry The second side of a triangle is 4 inches...Ch. 6.3 - Geometry The second side of a triangle is 3 inches...Ch. 6.3 - Height Comparison The height of a building is four...Ch. 6.3 - Geometry The length of a yard is triple the length...Ch. 6.3 - School Election In a school election for class...Ch. 6.3 - Cookie Sales Betty-Jo sold 20 fewer boxes of Girl...Ch. 6.3 - Wage Comparison Vus salary is $125 more than Sams...Ch. 6.3 - Computer Game Scores Lena earned 120 points less...Ch. 6.3 - Investment Jerry invested $3000 more in stocks...Ch. 6.3 - Music Downloads The number of songs Arnold...Ch. 6.3 - Answer true or false. We can solve 3x+6.Ch. 6.3 - Answer true or false. We can solve 3x+6=12.Ch. 6.3 - Solve [3.2.1] 11x=44Ch. 6.3 - Solve [3.2.1] y+77=6Ch. 6.3 - Solve [5.7.1] m7=5Ch. 6.3 - Solve [3.1.2] 4x3x+8=62Ch. 6.3 - [3.3.2] Find the area of a rectangle with...Ch. 6.3 - [3.3.2] Find the volume of a rectangle with...Ch. 6.3 - Tinas monthly salary is triple Mais monthly...Ch. 6.3 - Dixie is 4 years older than Sugar. Pumpkin is 3...Ch. 6.3 - Phoebe purchased a watch, ring, and bracelet at...Ch. 6.3 - Concept Check The width of a box is triple the...Ch. 6.4 - Jessie incorrectly factored 6x12 as follows:...Ch. 6.4 - Explain why the following polynomial is not...Ch. 6.4 - For 9 and 27: a. State the common factors. b....Ch. 6.4 - For 4 and 24: a. State the common factors. b....Ch. 6.4 - Find the GCF for each set of numbers. 4, 16Ch. 6.4 - Find the GCF for each set of numbers. 5, 20Ch. 6.4 - Find the GCF for each set of numbers. 18, 27Ch. 6.4 - Find the GCF for each set of numbers. 14, 21Ch. 6.4 - Find the GCF for each set of numbers. 6, 9, 15Ch. 6.4 - Find the GCF for each set of numbers. 8, 10, 12Ch. 6.4 - Find the GCF for each set of numbers. 10, 15, 20Ch. 6.4 - Find the GCF for each set of numbers. 12, 18, 24Ch. 6.4 - For the polynomial a3bc+a6c: a. What variables are...Ch. 6.4 - For the polynomial x4yzx2z: a. What variables are...Ch. 6.4 - Find the GCF for each expression. xy2+xy3Ch. 6.4 - Find the GCF for each expression. mn3+mn4Ch. 6.4 - Find the GCF for each expression. a2b5+a3b4Ch. 6.4 - Find the GCF for each expression. x3y4+x2y5Ch. 6.4 - Find the GCF for each expression. a3bc2+ac3Ch. 6.4 - Find the GCF for each expression. x2yz3+xz2Ch. 6.4 - Find the GCF for each expression. x3yz3+xy4Ch. 6.4 - Find the GCF for each expression. a2bc3+ab3Ch. 6.4 - Fill in the missing numbers or variables needed to...Ch. 6.4 - Fill in the missing numbers or variables needed to...Ch. 6.4 - Fill in the missing numbers or variables needed to...Ch. 6.4 - Fill in the missing numbers or variables needed to...Ch. 6.4 - Fill in the missing numbers or variables needed to...Ch. 6.4 - Fill in the missing numbers or variables needed to...Ch. 6.4 - Fill in the missing numbers or variables needed to...Ch. 6.4 - Fill in the missing numbers or variables needed to...Ch. 6.4 - Fill in the missing numbers or variables needed to...Ch. 6.4 - Fill in the missing numbers or variables needed to...Ch. 6.4 - Fill in the missing + or sign. a. b.Ch. 6.4 - Fill in the missing + or sign. a. b.Ch. 6.4 - Factor. Check by multiplying. 3a6Ch. 6.4 - Factor. Check by multiplying. 7x14Ch. 6.4 - Factor. Check by multiplying. 5y+5Ch. 6.4 - Factor. Check by multiplying. 9x+9Ch. 6.4 - Factor. Check by multiplying. 10a+4bCh. 6.4 - Factor. Check by multiplying. 6x+10yCh. 6.4 - Factor. Check by multiplying. 15m+3nCh. 6.4 - Factor. Check by multiplying. 5a+25bCh. 6.4 - Factor. Check by multiplying. 7x+14y+21Ch. 6.4 - Factor. Check by multiplying. 6a+42b+30Ch. 6.4 - Factor. Check by multiplying. 8a+18b6Ch. 6.4 - Factor. Check by multiplying. 15x+20y10Ch. 6.4 - Factor. Check by multiplying. 2a24aCh. 6.4 - Factor. Check by multiplying. 15y23yCh. 6.4 - Factor. Check by multiplying. 4abb2Ch. 6.4 - Factor. Check by multiplying. 5xyy2Ch. 6.4 - Factor. Check by multiplying. 5x+10xyCh. 6.4 - Factor. Check by multiplying. 9x+18xyCh. 6.4 - Factor. Check by multiplying. 7x2y14xyCh. 6.4 - Factor. Check by multiplying. 8a2b16abCh. 6.4 - Factor. Check by multiplying. 12a2b6a2Ch. 6.4 - Factor. Check by multiplying. 15ab35b3Ch. 6.4 - Factor. Check by multiplying. 3x29x+18Ch. 6.4 - Factor. Check by multiplying. 2x28x+12Ch. 6.4 - Factor and check your answer. 4x2+8x3Ch. 6.4 - Factor and check your answer. 3y3+9y2Ch. 6.4 - Factor and check your answer. 2x2y+4xyCh. 6.4 - Factor and check your answer. 3a2b+6abCh. 6.4 - Factor and check your answer. 4y+2Ch. 6.4 - Factor and check your answer. 10x+5Ch. 6.4 - Factor and check your answer. 15a20Ch. 6.4 - Factor and check your answer. 9b15Ch. 6.4 - Factor and check your answer. 5x10xyCh. 6.4 - Factor and check your answer. 9x18xyCh. 6.4 - Factor and check your answer. 9xy33xyCh. 6.4 - Factor and check your answer. 4xy22xyCh. 6.4 - Factor and check your answer. 6x3y+12Ch. 6.4 - Factor and check your answer. 10a+20b+25Ch. 6.4 - Factor and check your answer. 4x2+8x4Ch. 6.4 - Factor and check your answer. 9x2+18x9Ch. 6.4 - Factor and check your answer. 2x3y38x2y2Ch. 6.4 - Factor and check your answer. 5x3y310x2y2Ch. 6.4 - Factor and check your answer. 4a2b+6ab+8aCh. 6.4 - Factor and check your answer. 12xy2+4xy+8yCh. 6.4 - When factoring a polynomial whose first...Ch. 6.4 - When factoring a polynomial whose first...Ch. 6.4 - Find the least common denominator of each set of...Ch. 6.4 - Find the least common denominator of each set of...Ch. 6.4 - Find the least common denominator of each set of...Ch. 6.4 - Find the least common denominator of each set of...Ch. 6.4 - [5.6.1]Rainfall Measured A rain gauge collected...Ch. 6.4 - [4.6.4]Potato Salad Servings Louise ordered 45...Ch. 6.4 - Find the GCF. a. 12, 20, 36 b. x2yz2x2y2Ch. 6.4 - Factor. 4x210y+2Ch. 6.4 - Factor. 5ab215abCh. 6.4 - Concept Check For the expression 12xy+16x a. Is xy...Ch. 6 - Prob. 1RPCh. 6 - Identify the terms of each polynomial. a42b23b4Ch. 6 - Simplify.Ch. 6 - Simplify. (6x+4y2)Ch. 6 - Perform the operations indicated. (3x9)+(5x2)Ch. 6 - Perform the operations indicated. (4x+8)(8x+2)Ch. 6 - Perform the operations indicated....Ch. 6 - Perform the operations indicated....Ch. 6 - Perform the operations indicated....Ch. 6 - Perform the operations indicated....Ch. 6 - Multiply. 4(6x28x+5)Ch. 6 - Prob. 12RPCh. 6 - Multiply. 3x(9x3y+2)Ch. 6 - Multiply. 5n(4n9m7)Ch. 6 - Multiply. 4x2(x44)Ch. 6 - Multiply. x4(x52x3)Ch. 6 - Multiply. (z+4)(5z)Ch. 6 - Multiply. (y+10)(6y)Ch. 6 - Multiply. (x36x)(4x2)Ch. 6 - Multiply. (x2)(2x2+3x1)Ch. 6 - Prob. 21RPCh. 6 - Multiply. (y1)(3y2+4y+5)Ch. 6 - Multiply. (2x+3)(x2+3x1)Ch. 6 - Use the FOIL method to multiply. (x2)(x+4)Ch. 6 - Use the FOIL method to multiply. (y+4)(y7)Ch. 6 - Use the FOIL method to multiply. (x2)(3x+4)Ch. 6 - Use the FOIL method to multiply. (x3)(5x6)Ch. 6 - Company Profit A companys profit for the third...Ch. 6 - Geometry The width of a field is 22 feet shorter...Ch. 6 - Geometry The measure of a is 30 more than the...Ch. 6 - Floral Bouquet A floral shop puts three times as...Ch. 6 - Wage Comparison Phoebes salary is $145 more than...Ch. 6 - Eye Color In a first-period history class at a...Ch. 6 - Geometry The length of the second side of a...Ch. 6 - Geometry The length of a box is 7 inches longer...Ch. 6 - Find the GCF for each of the following. 14, 21Ch. 6 - Find the GCF for each of the following. 6, 21Ch. 6 - Find the GCF for each of the following. 25, 45Ch. 6 - Find the GCF for each of the following. 18, 36Ch. 6 - Find the GCF for each of the following. 8, 14, 18Ch. 6 - Find the GCF for each of the following. 12, 16, 20Ch. 6 - Find the GCF for each of the following. a2bc+ab3Ch. 6 - Find the GCF for each of the following. xy3z+x2y2Ch. 6 - Factor. 6x14Ch. 6 - Factor. 5x+15Ch. 6 - Factor. 4a+12bCh. 6 - Factor. 3y9zCh. 6 - Factor. 6xy212xyCh. 6 - Factor. 8a2b16abCh. 6 - Factor. 10x3y+5x2yCh. 6 - Factor. 4y36y2+2yCh. 6 - Factor. 3a6b+12Ch. 6 - Factor. 2x+4y10Ch. 6 - Write the answers. Identify the terms of the...Ch. 6 - Write the answers. Simplify. (4x2y6)Ch. 6 - Perform the operations indicated. (5x+3)+(2x+4)Ch. 6 - Perform the operations indicated. (4y+5)(2y3)Ch. 6 - Perform the operations indicated. (7p2)(3p+4)Ch. 6 - Perform the operations indicated....Ch. 6 - Perform the operations indicated....Ch. 6 - Perform the operations indicated....Ch. 6 - Prob. 9TCh. 6 - Multiply. 7a(2a+3b4)Ch. 6 - Multiply. 2x3(4x23)Ch. 6 - Multiply. (x+5)(x+9)Ch. 6 - Multiply. (x+3)(x2)Ch. 6 - Multiply. (2x+1)(x3)Ch. 6 - Multiply. (3x31)(4x4)Ch. 6 - Prob. 16TCh. 6 - The width of a piece of wood is three inches...Ch. 6 - The second side of a triangle is 6 inches longer...Ch. 6 - Jason received 3000 fewer votes than Lena in an...Ch. 6 - Find the GCF. 9, 21Ch. 6 - Find the GCF. 8, 16, 20Ch. 6 - Find the GCF. x2yz+x3zCh. 6 - Factor. 3x+12Ch. 6 - Factor. 7x214x+21Ch. 6 - Factor. 2x2y6xy2
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- Let us suppose we have some article reported on a study of potential sources of injury to equine veterinarians conducted at a university veterinary hospital. Forces on the hand were measured for several common activities that veterinarians engage in when examining or treating horses. We will consider the forces on the hands for two tasks, lifting and using ultrasound. Assume that both sample sizes are 6, the sample mean force for lifting was 6.2 pounds with standard deviation 1.5 pounds, and the sample mean force for using ultrasound was 6.4 pounds with standard deviation 0.3 pounds. Assume that the standard deviations are known. Suppose that you wanted to detect a true difference in mean force of 0.25 pounds on the hands for these two activities. Under the null hypothesis, 40 0. What level of type II error would you recommend here? = Round your answer to four decimal places (e.g. 98.7654). Use α = 0.05. β = 0.0594 What sample size would be required? Assume the sample sizes are to be…arrow_forward(10 points) Let f(x, y, z) = ze²²+y². Let E = {(x, y, z) | x² + y² ≤ 4,2 ≤ z < 3}. Calculate the integral y, f(x, y, z) dV.arrow_forward(14 points) Let f: R3 R and T: R3. →R³ be defined by f(x, y, z) = ln(x²+ y²+2²), T(p, 0,4)=(psin cos 0, psin sin, pcos). (a) (4 points) Write out the composition g(p, 0, 4) = (foT)(p,, ) explicitly. Then calculate the gradient Vg directly, i.e. without using the chain rule. (b) (4 points) Calculate the gradient Vf(x, y, z) where (x, y, z) = T(p, 0,4). (c) (6 points) Calculate the derivative matrix DT(p, 0, p). Then use the Chain Rule to calculate Vg(r,0,4).arrow_forward
- (10 points) Let S be the upper hemisphere of the unit sphere x² + y²+2² = 1. Let F(x, y, z) = (x, y, z). Calculate the surface integral J F F-dS. Sarrow_forwardSuppose you are gambling on a roulette wheel. Each time the wheel is spun, the result is one of the outcomes 0, 1, and so on through 36. Of these outcomes, 18 are red, 18 are black, and 1 is green. On each spin you bet $5 that a red outcome will occur and $1 that the green outcome will occur. If red occurs, you win a net $4. (You win $10 from red and nothing from green.) If green occurs, you win a net $24. (You win $30 from green and nothing from red.) If black occurs, you lose everything you bet for a loss of $6. a. Use simulation to generate 1,000 plays from this strategy. Each play should indicate the net amount won or lost. Then, based on these outcomes, calculate a 95% confidence interval for the total net amount won or lost from 1,000 plays of the game. (Round your answers to two decimal places and if your answer is negative value, enter "minus" sign.) Lower Limit Upper Limitarrow_forward(8 points) Calculate the following line integrals. (a) (4 points) F Fds where F(x, y, z) = (x, y, xy) and c(t) = (cost, sint, t), tЄ [0,π] . (b) (4 points) F. Fds where F(x, y, z) = (√xy, e³, xz) where c(t) = (t², t², t), t = [0, 1] .arrow_forward
- review help please and thank you!arrow_forwardYou recieve a case of fresh Michigan cherries that weighs 8.2 kg. You will be making cherry pies. Each pie will require 1 3/4 pounds of pitted cherries. How many pies can be made from the case if the yield percent for cherries is 87arrow_forward(10 points) Let S be the surface that is part of the sphere x² + y²+z² = 4 lying below the plane 2√3 and above the plane z-v -√3. Calculate the surface area of S.arrow_forward
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