285 results in Content created by Newcastle University - search across all projects.
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Given descriptions of 3 random variables, decide whether or not each is from a Poisson or Binomial distribution.
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Choosing whether given random variables are qualitiative or quantitative.
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In the Gaussian integer ring Z[i] , find the remainder r=r1+r2i, where a>0,b>0 , on dividing a+bi by c+di .
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In the ring Z[√2] , find the remainder r=r1+r2√2, where a>0,b>0 , on dividing a+b√2 by c+d√2 .
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In the ring Z[√−2] , find the remainder r=r1+r2√−2, where a>0,b>0 , on dividing a+b√−2 by c+d√−2 .
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Solve ax+b=fg(cx+d) for x.
A video is included in Show steps which goes through a similar example.
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Expand (ax+b)(cx+d).
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Expanding products of 3 linear polynomials over Z3,Z5,Z7
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f(X) and g(X) are polynomials over Zn.
Find their greatest common divisor (GCD) and enter it as a monic polynomial.
Hence factorize f(X) into irreducible factors.
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Factorise 4 polynomials over Z5.
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No description given
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Given polynomial f(X), g(X) over Q, find polynomials q(X) and r(X) over Q such that f(X)=q(X)g(X)+r(X) and degr(X)<degg(X).
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f(X) and g(X) as polynomials over the rational numbers Q.
Find their greatest common divisor (GCD) and enter as a normalized polynomial.
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Modular arithmetic. Find the following numbers modulo the given number n. Three examples to do.
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Exam (31 questions)Questions used in a university course titled "Accounting and Finance"