Calculation of LCM

Related BrainMass Solutions

• Estimating ending inventory using the conventional method (average cost and the LCM approximation).

  (Round the cost-to-retail percentage to two decimal places (e.g. 12.34%) for calculation purposes. Round your answers to the nearest dollar amount. Omit the "$" sign in your response.)

• Disjoint cycles and least common multiple

  Thus lcm(o(g1).o(g2)) divides n=o(g). On the other side, let m=lcm(o(g1),o(g2)), then m is a multiple of o(g1) and o(g2), then g^m=(g1^m)*(g2^m)=e*e=e. So m divides o(g)=n Therefore, o(g)=lcm(o(g1),o(g2)).

• Linear equations with constants in denominators.

  x + ¼ = 1/6 + 2-x/ 3 Answer - Rewriting the equation we have - Now taking the LCM of 1 and 3 at the left hand side and LCM of 6, 4 and 1 at the right hand side...

• Retail inventory method and LCM

  B) If the ending inventory is to be valued at approximately the lower of cost or market, the calculation of the cost to retail ratio should be based on goods available for sale at (1) cost and (2) retail, respectively of a. $279,000 and $410,000.

• Least Common Multilpes

  Of course we find all the prime factors of 72 as well: 18=2*3^2 72=2^3*3^2 Now we must find all the factors which form a number called A, such that: LCM(18,A)=72 72 has a fctor 2^3 and 18 has only 2.

• Method of Substitution vs. Method of Addition or Elimination for Systems of Equations

  Especially, in real-world situations where both coefficients of one variable in each pair of equations might be a large number or a non-integer, this would make LCM inefficient to simplify the calculation.

• Fractions and LCM Word Problems

  Here we need to use Least common multiple(LCM). Find the LCM of 30 and 45 The LCM of 30 and 45 is 90 So, if both pipes are opened, the tank will empty at 90 minutes. An LCM problem is solved.

• Method of Substitution vs. Method of Addition or Elimination for System of Equations and Solving Determinants

  Especially, in real-world situations where both coefficients of one variable in each pair of equations might be a large number or a non-integer, this would make LCM inefficient to simplify the calculation.

• Rational expressions and least common multiple

  Find the LCM of , The LCM of 10 and 50 is 50 The LCM of x4 and x6 is x6 So the LCM of 10x4 and 50x6 is 50x6. 13. Find the LCM of Factor the two expressions: The LCM is the product of all factors: 14.