Answer: 289 units
Step-by-step explanation:
Given the following :
Inventory (I) = 180
Lead time (L) = 7 days
Review time (T) = 2 weeks = 14 days
Demand (D) = 20
Standard deviation (σ) = 5
Zscore for 95% probability = 1.645
Units to be ordered :
D(T + L) + z(σT+L)
(σT+L) = √(T + L)σ²
= √(14 + 7)5²
= √(21)25
= 22.9
D(T + L) + z(σT+L) - I
20(14 + 7) + 1.645(22.9 + 7) - I
= 420 + 49.1855 - 180
= 289.1855
= 289 quantities
Answer:
Step-by-step explanation:
tbh i think u have to multiply a and b
and to find that, u have to find an answer to 8 and 2
Answer:
The answer is: Yes
Step-by-step explanation:
1. Substitute the 2's for the x's.
2. Substitute the 3's for the y's
3. You get 4-9= -5
4. Do the same for the second problem.
5. 8-12= -4
6. Both problems are correct once the substitutions are made, therefore the answer is "Yes".
Answer:
A. 25
Step-by-step explanation:
1- See the length of XA
2- Divide length by 2
3- 50 divided by 2 equals 25
Answer:
<h3>The correct matches as follows :</h3>
1) The product of a linear monomial and a linear monomial is a - quadratic monomial
2) The product of a quadratic monomial and a quadratic trinomial is a - quartic trinomial
3) The product of a linear monomial and a linear binomial - Quadratic binomial
Step-by-step explanation:
The correct matches as follows :
1) The product of a linear monomial and a linear monomial is a - quadratic monomial
<h3> Monomial is a linear expression having only term with degree 1 (variable)</h3>
- For Example : Let x and y be two monomials which is linear
- If we product the two linear monomials we get
which is a quadratic monomial
2) The product of a quadratic monomial and a quadratic trinomial is a - quartic trinomial
<h3>
For example : Let 
be the Quadratic monomial has one term with degree 2 and 
be the quadratic trinomial ( has 3 terms with degree) </h3>
- If we product the quadratic monomial and quadratic trinomial we have
- Therefore
which is a quartic trinomial has degree 4 with three terms
3) The product of a linear monomial and a linear binomial - Quadratic binomial
<h3>For example : Let x be the linear monomial and
be the linear binomial has two terms with degree 1</h3>
- If we product the linear monomial and quadratic binomial we get
- Therefore
which is a quadratic binomial with degree 2
