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Abstract Algebra
At the halftime show, a marching band marched in formation. The lead drummer started at a point with coordinates (–2, –5) and moved 3 steps up and 1 step right.
a. Write a rule to describe the translation.
b. What were the coordinates of the drummer's final position? (3 points)
a. Write a rule to describe the translation.
b. What were the coordinates of the drummer's final position? (3 points)
Abstract Algebra
An airplane is 850 feet and a submarine is negative 326 feet, what is the difference
Abstract Algebra
fine the probalility of total payout should be between 80% and 85% and the expected return should be between 90%-95% of the intiail payout.in sloot machines
Abstract Algebra
Let ∅: G → H be a group homomorphism. Show that ∅ is one-to-one if and only if ∅^(-1)(e) = {e}
Abstract Algebra
Aaron and Henry had 52 grapes.If Aaron ate 11 grapes and gave 5 to Henry,he would have 19 fewer grapes than Henry. how many grapes did Henry have in the beginning?
Abstract Algebra
674 - 219 x (733 - 390) - 632
Abstract Algebra
The weight (gms) of 31 books picked from a consignment are as follows:
106, 107, 76, 82, 106, 107, 175, 93, 187, 95, 123, 125, 111, 92, 86, 70, 127, 68, 130, 129, 139, 119,115, 128, 100, 186, 84,99, 113, 204, 111
Test whether this sample may be treated as random? Briefly explain?
106, 107, 76, 82, 106, 107, 175, 93, 187, 95, 123, 125, 111, 92, 86, 70, 127, 68, 130, 129, 139, 119,115, 128, 100, 186, 84,99, 113, 204, 111
Test whether this sample may be treated as random? Briefly explain?
Abstract Algebra
(876 - 513) - (406 x 512 - 897)=?
Abstract Algebra
Let n>1 and let X={(p 1 ,p 2 ,…,p n )∣p i is rational} . Show that X is disconnected.
Abstract Algebra
1.Let X be a Hausdorff space. Let f:X→R be such that {(x,f(x)):x∈X} is a compact subset of X×R . Show that f is continuous.
2.Let X be a compact Hausdorff space. Assume that the vector space of real-valued continuous functions on X is finite dimensional. Show that X is finite.
2.Let X be a compact Hausdorff space. Assume that the vector space of real-valued continuous functions on X is finite dimensional. Show that X is finite.
