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Set Up the System of Equations and Then Solve It

question 225

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Set up the system of equations and then solve it by using inverse matrices. ​
Bee ancestry Because a female bee comes from a fertilized egg and a male bee comes from an unfertilized egg, the number Set up the system of equations and then solve it by using inverse matrices. ​ Bee ancestry Because a female bee comes from a fertilized egg and a male bee comes from an unfertilized egg, the number   of ancestors of a male t + 2 bee generations before the present generation is the sum of the number of ancestors t and t + 1 generations   before the present. If the numbers of ancestors of a male bee in a given generation t and in the previous generation are given by   , then there is a matrix M such that the numbers of ancestors in the two generations preceding generation t are given by   . ​ For a given male bee, the numbers of ancestors 5 and 6 generations back are given by   . ​ Find the numbers of ancestors 4 and 5 generations back by multiplying both sides of   by the inverse of M. ​ A)    B)    C)    D)    E)   of ancestors of a male t + 2 bee generations before the present generation is the sum of the number of ancestors t and t + 1 generations Set up the system of equations and then solve it by using inverse matrices. ​ Bee ancestry Because a female bee comes from a fertilized egg and a male bee comes from an unfertilized egg, the number   of ancestors of a male t + 2 bee generations before the present generation is the sum of the number of ancestors t and t + 1 generations   before the present. If the numbers of ancestors of a male bee in a given generation t and in the previous generation are given by   , then there is a matrix M such that the numbers of ancestors in the two generations preceding generation t are given by   . ​ For a given male bee, the numbers of ancestors 5 and 6 generations back are given by   . ​ Find the numbers of ancestors 4 and 5 generations back by multiplying both sides of   by the inverse of M. ​ A)    B)    C)    D)    E)   before the present. If the numbers of ancestors of a male bee in a given generation t and in the previous generation are given by Set up the system of equations and then solve it by using inverse matrices. ​ Bee ancestry Because a female bee comes from a fertilized egg and a male bee comes from an unfertilized egg, the number   of ancestors of a male t + 2 bee generations before the present generation is the sum of the number of ancestors t and t + 1 generations   before the present. If the numbers of ancestors of a male bee in a given generation t and in the previous generation are given by   , then there is a matrix M such that the numbers of ancestors in the two generations preceding generation t are given by   . ​ For a given male bee, the numbers of ancestors 5 and 6 generations back are given by   . ​ Find the numbers of ancestors 4 and 5 generations back by multiplying both sides of   by the inverse of M. ​ A)    B)    C)    D)    E)   , then there is a matrix M such that the numbers of ancestors in the two generations preceding generation t are given by Set up the system of equations and then solve it by using inverse matrices. ​ Bee ancestry Because a female bee comes from a fertilized egg and a male bee comes from an unfertilized egg, the number   of ancestors of a male t + 2 bee generations before the present generation is the sum of the number of ancestors t and t + 1 generations   before the present. If the numbers of ancestors of a male bee in a given generation t and in the previous generation are given by   , then there is a matrix M such that the numbers of ancestors in the two generations preceding generation t are given by   . ​ For a given male bee, the numbers of ancestors 5 and 6 generations back are given by   . ​ Find the numbers of ancestors 4 and 5 generations back by multiplying both sides of   by the inverse of M. ​ A)    B)    C)    D)    E)   .

For a given male bee, the numbers of ancestors 5 and 6 generations back are given by Set up the system of equations and then solve it by using inverse matrices. ​ Bee ancestry Because a female bee comes from a fertilized egg and a male bee comes from an unfertilized egg, the number   of ancestors of a male t + 2 bee generations before the present generation is the sum of the number of ancestors t and t + 1 generations   before the present. If the numbers of ancestors of a male bee in a given generation t and in the previous generation are given by   , then there is a matrix M such that the numbers of ancestors in the two generations preceding generation t are given by   . ​ For a given male bee, the numbers of ancestors 5 and 6 generations back are given by   . ​ Find the numbers of ancestors 4 and 5 generations back by multiplying both sides of   by the inverse of M. ​ A)    B)    C)    D)    E)   .

Find the numbers of ancestors 4 and 5 generations back by multiplying both sides of Set up the system of equations and then solve it by using inverse matrices. ​ Bee ancestry Because a female bee comes from a fertilized egg and a male bee comes from an unfertilized egg, the number   of ancestors of a male t + 2 bee generations before the present generation is the sum of the number of ancestors t and t + 1 generations   before the present. If the numbers of ancestors of a male bee in a given generation t and in the previous generation are given by   , then there is a matrix M such that the numbers of ancestors in the two generations preceding generation t are given by   . ​ For a given male bee, the numbers of ancestors 5 and 6 generations back are given by   . ​ Find the numbers of ancestors 4 and 5 generations back by multiplying both sides of   by the inverse of M. ​ A)    B)    C)    D)    E)   by the inverse of M.


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