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Please help with the following problems.
a) If I,J are ideals in a ring R such that I+J=R and R is isomorphic to the product ring (R/I)x(R/J) when IJ=0, describe the idempotents corresponding to this product decomposition;
b) Describe the maximal ideal of RxR where in this case R is the set of real numbers;
c) How many roots does x^2-2 have, modulo 8?
What were the approximate surface air temperatures in each of the following years: 1890, 1910, 1925, 1932, 1946, 1965, 1973, 1984, 1998, and 2003?
Estimate the annual membership fee that maximizes profit. Mark this point on your graph. Explain why the graph of the revenue function has the shape it does.
an aquarium holding african cichlids is 6 inches higher than it is wide. its length is 27 inches and its volume is 7560
Solve the algebraic equation.
Estimate the slope.
First-class postage (for the first ounce) was $.20 in 1981 and $.37 in 2002. Assume the cost increases according to an exponential growth function.
The product of two consecutive postive integers is 1 more than their sum. find the integers. Use a comma to separate answers.
Any vector space V satisfies the ten axioms - Discuss the importance of this property with one example. Also give a counter case, where it is not satisfied.
Theorem: If is a root of is a root of g(x), reciprocal polynomial of f(x). Also f(x) is irreducible iff its reciprocal polynomial is irreducible, and f(x) is primitive iff its reciprocal polynomial is primitive.
Can someone help me to find a quick 5 to 10 page passage from a textbook that has to do with the language arts. Then please help me to create one out of three prereading activities
Conversely, suppose A and A^-1 are both matrices with integer entries. Prove that D(A_1, A_2) = +/- 1.
For the rational expression (x^2-1) / (x+1)^2, the domain of this is expression is?
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