Bartleby Sitemap - Textbook Solutions

All Textbook Solutions for College Algebra (MindTap Course List)

39E40E41E42E43E44E45E46E47E48E49E50E51ELet A=[2.31.73.123.5184.79.1],B=[2.55.27]and C=[5.82.94.1]. Use a graphing calculator to find each result. AB+C53E54E55E56E57ELet A=[1325],B=[13], and C=[32]. Perform the operations if possible. AB+B59E60E61E62E63E64E65E66EUse a graphing calculator to help solve each problem. Beverages were sold to parents and children at a school basketball game in the quantities and prices given in the tables. Find matrices Q and P that represent the quantities and prices, find the product QP and interpret the results. Quantities Coffee Milk Cola Adult Males 217 23 319 Adult Females 347 24 340 Children 3 97 750 Price Coffee 0.75 Milk 1.00 Cola 1.2568E69E70E71E72E73E74E75E76E77E78E79E80E81E82E83E84EDetermine if the statement is true or false. If the statement is false, then correct it and make it true. For the product of two matrices to be defined, the number of rows of the first matrix must equal the number of columns of the second matrix.86E87E88E89E90E1SC2SC3SC4SC5SC6SCGetting Ready You should be able to complete these vocabulary and concept statements before you proceed to the practice exercises. Fill in the blanks. Matrices A and B are multiplicative inverse if _____________.2E3E4EPractice Find the inverse of each matrix, if possible. [3423]Practice Find the inverse of each matrix, if possible. [2335]Practice Find the inverse of each matrix, if possible. [3725]Practice Find the inverse of each matrix, if possible. [1225]Practice Find the inverse of each matrix, if possible. [103113211]Practice Find the inverse of each matrix, if possible. [211221111]Practice Find the inverse of each matrix, if possible. [321111431]Practice Find the inverse of each matrix, if possible. [213230101]Practice Find the inverse of each matrix, if possible. [1350161411]Practice Find the inverse of each matrix, if possible. [123456789]Practice Find the inverse of each matrix, if possible. [123012001]16E17E18E19E20E21E22E23E24E25E26E27E28E29E30E31E32E33E34E35E36E37E38E39E40E41E42E43E44E45E46E47E48E49E50E51E52E53E54E55E56E57E58E59E60ESelf Check Evaluate 3-25-4In A=123456789 Self Check Find the cofactor of a23.3SC4SC5SC6SCUse Cramers rule to solve 2x-y+2z=6x-y+z=2x+y+2z=9.Self Check Find an equation in standard form of line passing through 1,3 and 3,5.Self Check Find the area of triangle with vertices at 1,2,2,3 and -1,4.1E2E3E4E5E6EPractice Evaluate each determinant. 21-23Practice Evaluate each determinant. -3-62-5Practice Evaluate each determinant. 2-3-3510E11E12E13E14E15E16E17EIn Exercises 11-18, A = 1-2345-6-789. Find each minor or cofactor. C32Evaluate each determinant by expanding by cofactors. 2-35-21313-2Evaluate each determinant by expanding by cofactors. 131-2533-2-2Evaluate each determinant by expanding by cofactors. 1-1221311-1Evaluate each determinant by expanding by cofactors. 13121-12-11Evaluate each determinant by expanding by cofactors. 21-11352-53Evaluate each determinant by expanding by cofactors. 31-2-321130Evaluate each determinant by expanding by cofactors. 01-3-3522-5326E27E28E29E30E31E32E33E34E35E36EIf abcdefghi=3,find the value of each determinant. a+gb+hc+idefghiIf abcdefghi=3,find the value of each determinant. ghiabcdefUse Cramers Rule to find the solution of each system, if possible. 3x+2y=72x-3y=-4Use Cramers Rule to find the solution of each system, if possible. x-5y=-63x+2y=-1Use Cramers Rule to find the solution of each system, if possible. x-y=33x-7y=9Use Cramers Rule to find the solution of each system, if possible. 2x-y=-6x+y=0Use Cramers Rule to find the solution of each system, if possible. x+2y+z=2x-y+z=2x+y+3z=4Use Cramers Rule to find the solution of each system, if possible. x+2y-z=-12x+y-z=1x-3y-5z=17Use Cramers Rule to find the solution of each system, if possible. 2x-y+z=53x-3y+2z=10x+3y+z=046E47E48E49E50E51E52E53E54E55E56E57E58E59E60E61E62E63E64E65E66E67E68E69EIce skating The illustration shows three circles traced out by a figure skater during her performance. If the centers of the circles are the given distances apart, find the radius of each circle. Refer to the diagram from the book College algebra, page no : 654Explain how to find the determinant of a 22 matrix.72E73E74E75E76E77E78E79E80E81EUse an example chosen from 22 matrices to show that for nn matrices A and B,ABBA but AB=BA.If A and B are matrices and AB=0, msut |A|=0 or |B|=0? Explain.84E85E86E87E88E89E90ESelf Check Decompose 2x+2xx+2 into partial fractions.2SC3SC4SC5SC1E2EDecompose each fraction into partial fractions. 3x-1xx-1Decompose each fraction into partial fractions. 4x+6xx+2Decompose each fraction into partial fractions. 2x-15xx-3Decompose each fraction into partial fractions. 5x+21xx+7Decompose each fraction into partial fractions. 3x+1x+1x-1Decompose each fraction into partial fractions. 9x-3x+1x-2Decompose each fraction into partial fractions. -4x2-2xDecompose each fraction into partial fractions. 1P2-300PDecompose each fraction into partial fractions. -2x+11x2-x-6Decompose each fraction into partial fractions. 7x+2x2+x-2Decompose each fraction into partial fractions. 3x-23x2+2x-3Decompose each fraction into partial fractions. -x-17x2-x-6Decompose each fraction into partial fractions. 9x-312x2-13x+15Decompose each fraction into partial fractions. -2x-63x2-7x+2Decompose each fraction into partial fractions. 4x2+4x-2xx2-1Decompose each fraction into partial fractions. x2-6x-13x+2x2-1Decompose each fraction into partial fractions. x2+x+3xx2+3Decompose each fraction into partial fractions. 5x2+2x+2x3+xDecompose each fraction into partial fractions. 3x2+8x+11x+1x2+2x+3Decompose each fraction into partial fractions. -3x2+x-5x+1x2+2Decompose each fraction into partial fractions. 5x2+9x+3xx+12Decompose each fraction into partial fractions. 2x2-7x+2xx-12Decompose each fraction into partial fractions. -2x2+x-2x2x-1Decompose each fraction into partial fractions. x2+x+1x3Decompose each fraction into partial fractions. 3x2-13x+18x3-6x2+9xDecompose each fraction into partial fractions. 3x2+13x+20x3+4x2+4xDecompose each fraction into partial fractions. x2-2x-3x-13Decompose each fraction into partial fractions. x2+8x+18x+33Decompose each fraction into partial fractions. x3+4x2+2x+1x4+x3+x2Decompose each fraction into partial fractions. 3x3+5x2+3x+1x2x2+x+1Decompose each fraction into partial fractions. 4x3+5x2+3x+4x2x2+1Decompose each fraction into partial fractions. 2x2+1x4+x2Decompose each fraction into partial fractions. -x2-3x-5x3+x2+2x+2Decompose each fraction into partial fractions. -2x3+7x2+6x2x2+2Decompose each fraction into partial fractions. x3+4x2+3x+6x2+2x2+x+2Decompose each fraction into partial fractions. x3+3x2+2x+4x2+1x2+x+2Decompose each fraction into partial fractions. 2x4+6x3+20x2+22x+25xx2+2x+5240EDecompose each fraction into partial fractions. x3x2+3x+242EDecompose each fraction into partial fractions. 3x3+3x2+6x+43x3+x2+3x+144E45EDecompose each fraction into partial fractions. x4+x3+3x2+x+1x2+12Decompose each fraction into partial fractions. 2x4+2x3+3x2-1x2-xx2+1Decompose each fraction into partial fractions. x4-x3+5x2+x+6x2+3x2+149E50E51E52E53E54E55E56E57EMatch the rational expression on the left with the correct partial fraction decomposition form on the right. x2-2x+3x2x-4x2+5 a. Ax+Bx2+Cx3+Dx4+Ex-4+Fx+Gx2+5 b. Ax+Bx-4+Cx-42+Dx-43+Fx+Gx2+5+Hx+Ix2+52 c. Ax+Bx2+Cx-4+Dx2+Ex+Fx3+5 d. Ax+Bx2+Cx3+Dx-4+Ex-42+Fx+Gx2+5 e. Ax+Bx-4+Cx+Dx2+5 f. Ax+Bx2+Cx-4+Dx+Ex2+559E60E61EMatch the rational expression on the left with the correct partial fraction decomposition form on the right. 62. x2-2x+3x2x-4x3+5 a. Ax+Bx2+Cx3+Dx4+Ex-4+Fx+Gx2+5 b. Ax+Bx-4+Cx-42+Dx-43+Fx+Gx2+5+Hx+Ix2+52 c. Ax+Bx2+Cx-4+Dx2+Ex+Fx3+5 d. Ax+Bx2+Cx3+Dx-4+Ex-42+Fx+Gx2+5 e. Ax+Bx-4+Cx+Dx2+5 f. Ax+Bx2+Cx-4+Dx+Ex2+5Graph: 3x+2y6.2SC3SC4SC5SC6SC7SC8SC1E2E3E4E5E6E7E8E