Solve the problem.Suppose that the perimeter of the seed triangle in the construction of the Koch snowflake is 10. Then the length of the boundary of the Koch snowflake is
A. 16.
B. infinite.
C. 0.
D. 20.
E. none of these
Answer: B
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Use the given transformation to evaluate the integral.
Rwhere R is the parallelepiped bounded by the planes
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A. 24
B. 48
C.
D.
Find the probability.In a certain college, 33% of the physics majors are ethnic minorities. A random sample of 10 physics majors is chosen. Find the probability that 2 or less are ethnic minorities. Round to the nearest ten-thousandth.
A. 0.1080 B. 0.1990 C. 0.2888 D. 0.3070
Provide an appropriate response.Formulate the dual problem for the linear programming problem:Minimize C = 6x1 + x2 + 5x3subject to
A.
Maximize | P = 2y1 + 16y2 |

B.
Maximize | P = 2y1 + 16y2 |

C.
Maximize | P = 2y1 + 16y2 |

D.
Maximize | P = 16y1 + 2y2 |

Tell whether the expression is a monomial. If it is, name the variable(s) and coefficient, and give the degree of the monomial.-14x-4
A. Monomial; variable x; coefficient -14; degree 4 B. Monomial; variable x; coefficient 4; degree -14 C. Monomial; variable x; coefficient -14; degree -4 D. Not a monomial