Mathematics, 18.07.2019 18:30 Uhmjujiooo4220
Let f[t] denote the set of all polynomials in the variable t whose coefficients lie in a field f and for which addition and multiplication are defined as in section 1.1. thus, q[t), r[t] and c[t] are the sets of polynomials whose coefficients are, respectively, rational, real and complex (a) show that q[t), r[t], c[t] are integral domains. (b) show that f[t] is an integral domain. (c) interpret z[t) and show that z[t] is an integral domain. (d) interpret f(t1, tm). show that this is an integral domain. we say that f[t] is the set of polynomials over f. 5. (a) show that every field is an integral domain. (b) show that every integral domain satisfies the cancellation law: if ac = bc and c = 0, then a = b. 6. let m > 2 be a positive integer. the set zm consists of the numbers 10.1.2.-1). we define addition and multiplication on this
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Mathematics, 21.06.2019 16:00, dswitz6604
Will give brainliest what is the value of x? enter your answer in the box.
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Mathematics, 21.06.2019 16:30, victoria8281
Answer the following for 896.31 cm= km 100cm = 1m 1000m = 1km a) 0.0089631 b) 0.0089631 c) 8.9631 d) 89.631
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Mathematics, 21.06.2019 20:30, ultimatesaiyan
Answer asap ill give ! ’ a sample of radioactive material decays over time. the number of grams, y , of the material remaining x days after the sample is discovered is given by the equation y = 10(0.5)^x. what does the number 10 represents in the equation? a. the half-life of the radioactive material, in days b. the amount of the sample, in grams, that decays each day c. the time, in days, it will take for the samples to decay completely d. the size of the sample, in grams, at the time the material was discovered
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Let f[t] denote the set of all polynomials in the variable t whose coefficients lie in a field f and...
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