Finding nth Roots
Root of 18 ^ 5 root of 96
Root of 18 ^ 5 root of 96
Roots How do you find the ^3 root of m^3?
Finding nth Roots How do you find the ^5 root of y^15?
Assume R is commutative ring. Prove that the following are equivalent: a) R has exactly 1 prime ideal b) Every element of R is either nilpotent or a unit. c) R/N(R) is a field Here N(R) denotes the nilradical of R. The set of nilpotent elements form an ideal called the nilradical of R
Prove that if R is commutative ring and N=(a1,a2,..am) where each ai is a nilpotent element, then N is a nilpotent ideal, i.e N^n=0 for some positive integer n. Deduce that if the nilradical of R is finitely generated then it is a nilpotent ideal. P.S. the set of nilpotent elements form an ideal which is called nilradical of
Equation - R=12log10Days In 10 days revenue = $12 million how long will it take to reach $36m Answer is 1,000 days but I cannot figure out how this happened. I tried 36=12log10days 36/12 = log10days 3 = log10days 3 = days Incorrect
Quadratic Equations Write three quadratic equations, with a, b, and c (coefficients of x2, x, and the constant) as: 1. Integers 2. Rational numbers 3. Irrational numbers See attached file for full problem description.
(m-7)^2 = 25 (w+4)^2=16 √x^2 + 3x +6 =4 √x - √x-1 = 1 1+ √x+7 = √2x + 7
Simplify each radical expression. Assume all variables represent positive real numbers. Here are six problems. √48 √20n^25 4√32m^11 Find the domain of each radical expression. Use interval notation 4√-5x-1 Simplify the expressions involving rational exponents. Assume all variables re
Tangent Line and Logarithmic/Exponential Functions This project is going to consider the relationship between a point (a, b) on the natural logarithmic and exponential functions and its relationship to the intercept of the tangent line to the respective functions at the point (a, b). Hint: Recall the distance between two
Please see the attached file for the fully formatted problems.
Equation with two solutions. See attached file for full problem description.
Multiplying Rational Expressions. See attached file for full problem description.
1. If and are distinct primes prove that for any integer a, Use Fermat's theorem 2. Show that if and are both primes, then 4[ (mod Use Wilson's theorem. 3. Let be an odd prime. Prove that if g is primitive root modulo and (mod is not Use the binomial expansion See attached file for full
Two problems -1 1 ______ = ____ a-7 ? 1 ? ___ - 1 = ______ a a
7/30 - 11/42 x 3x __________ - ________ x^2 - 2x-3 x^2- 9
52. How can a graph be used to determine how many solutions an equation has? 8. Bobbi picks 1 qt in 20 minutes. Blanche picks 1 qt in 25 minutes. How long would it take them to pick one quart if they work together? 14. The speed of a freight train is 15 mph slower than the speed of a passenger train. The freight train tr
1) An open-top box is to be constructed from a 4 by 6 foot rectangular cardboard by cutting out equal squares at each corner and the folding up the flaps. Let x denote the length of each side of the square to be cut out. a) Find the function V that represents the volume of the box in terms of x. Answer: b) Graph this fu
Find the greatest common factor of the two expressions. a) 6u^5 y^9 z^3 b) 8y^2 z^6 Thank you for the help.
Factor 2x^2-9xy-18y^2
Factor 2x^2-19xy+24y^2
Factor 4x^2-xy-18y^2
Factor 2w^2 - 15w + 27
Factoring Problem. See attached file for full problem description. 5x^2 + 28x + 15
Factor 9z^2-y^2
See attached file for full problem description.
See attached file for full problem description.
Simplify the following: (4t-7)+(-4t^2+8t+3)-(8t^2+8t-4)
Factor w^2-10w+21
Factor y^2+7y+10