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1 year ago

Which term refers to a giant specialty store with a very deep assortment of a particular product line?

1 answer:

3 0

Note that the term that refers to a giant specialty store with a very deep assortment of a particular product line is: "category killer" (Option A)

<h3>What is a Category Killer?</h3>

A category killer is a retailer, usually a big-box shop, that specializes in and stocks a wide range of products in a certain category. Their extensive inventory options, deep supply, vast purchasing power, and competitive edge over other shops can 'kill' a category.

They may utilize their buying power to negotiate cheaper pricing, better terms, and guaranteed timely supply since they are category specialists. As a result, they might offer such cheap pricing that they effectively destroy a category of products for other sellers. As a result, they are often referred to as category killers.

Learn more about Specialty Stores:
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Estimate 10 0 f(x) dx using five subintervals with the following.

geniusboy [140]

The value of the definite integral $\int\limits^{10}_{0} {f(x)} \, dx$ has an approximate value of 5 units.

<h3>How to estimate the area below the curve by Riemann sum</h3>

A definite integral within a given interval is represented graphically by the net area below the curve. In this question we must estimate the total area of the curve by right Riemann sum. The most accurate approximation is using Riemann sum with trapezoids, whose formula is defined below:

$A = \frac{b-a}{2\cdot n} \sum_{i=0}^{n-1} \left[f(x_{i})+f(x_{i+1})\right]$ (1)

Where:

n - Number of subintervals
a - Lower limit
b - Upper limit
i - Subinterval index

If we know that n = 5, a = 0 and b = 10, then the area of the curve is approximately:

$A = \left[\frac{10-0}{2\cdot (5)} \right]\cdot [(f(0)+f(2))+(f(2)+f(4))+(f(4)+f(6))+(f(6)+f(8))+(f(8)+f(10))]$

$A = f(0) + 2\cdot f(2) + 2\cdot f(4) + 2\cdot f(6) + 2\cdot f(8) + f(10)$

$A \approx 3 + 2\cdot (0) + 2\cdot (-1) + 2\cdot (-2)+2\cdot (2) + 4$

$A\approx 5$

The value of the definite integral $\int\limits^{10}_{0} {f(x)} \, dx$ has an approximate value of 5 units. $\blacksquare$

<h3>Remarks</h3>

The figure of the function f(x) is missing. We include a simplified version of the image in the picture attached below. In addition, the statement is poorly formatted, correct form is shown below:

Estimate $\int\limits^{10}_{0} {f(x)} \, dx$ using five subintervals with the following.

To learn more on Riemann sums, we kindly invite to check this verified question: brainly.com/question/21847158

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