Answer:
2nd quadrant.
Step-by-step explanation:
The given function is
We need to find the quadrant from which the graph of function is not passing.
At x=0,
So, y-intercept is (0,-6).
At h(x)=0,
So, x-intercept is (9,0).
It means the graph intersect negative side of y-axis and positive side of x-axis. When we join these two points, we get the graph is not passing through the 2nd quadrant.
Therefore, the required quadrant is 2nd quadrant.
Answer:
The restocking level is 113 tins.
Step-by-step explanation:
Let the random variable <em>X</em> represents the restocking level.
The average demand during the reorder period and order lead time (13 days) is, <em>μ</em> = 91 tins.
The standard deviation of demand during this same 13- day period is, <em>σ</em> = 17 tins.
The service level that is desired is, 90%.
Compute the <em>z</em>-value for 90% desired service level as follows:
*Use a <em>z</em>-table for the value.
The expression representing the restocking level is:
Compute the restocking level for a 90% desired service level as follows:
Thus, the restocking level is 113 tins.
The domain of the relation can be expressed as: B. {x{x=-7, -6, 2, 11, 3}.
<h3>What is the Domain of a Relation?</h3>The domain of a relation can be defined as all possible set of x-values or inputs that correspond to the respective y-values or outputs of the relation. The set of y-values or output, on the other hand, make the range of the relation.
In the relation given in the image above, the domain values are the inputs (x-values) while the range values are the outputs (y-values).
The set of x-values that make up the inputs in the given relation are: -7, -6, 2, 11, and 3.
We can state that -7, -6, 2, 11, and 3 are the domain of the relation, while the range of the relation include: 0, 1, -4, and 2.
Therefore, the domain of the relation can be expressed as: B. {x{x=-7, -6, 2, 11, 3}.
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