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PROBABILITY AND STATISTICS:

## MTH304 MIDTERM PAST PAPER

Model 2
Sketch the diagram of 2 y = x At the point when we plot these on the XY-plane and associate them, we get this image of the diagram Significant REMARK. It should be remembered that the bend above is just an estimate of the diagram of 2 y = x.

Whenever a chart is gotten by plotting focuses, whether manually, number cruncher, or PC, there is no assurance that the subsequent bend has the right shape. For instance, the bend in the Figure here goes through the focuses organized in the above table.

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Catches Points where a chart meets the direction tomahawks are of unique interest in numerous issues. As outlined previously, crossing points of a diagram with the x-pivot have the structure (a, 0) and convergences with the y-hub have the structure (0, b). The number an is called an x-catch of the diagram and the number b is a y-capture.

MTH304-PROBABILITY AND STATISTICS:

I have several classes, HTML pages, and CSS files grouped into presentation layers. If so, these classes, files, etc. should only be changed for UI reasons and do not need to be changed.
Changes to other matters, such as database changes. on a subtle level inside Presentation, layers can be grouped to isolate concerns of content, form, and style.
Convert to source files, HTML, and CSS. candle. If you have a class that gets people’s names from a database and sorts them. First name, last name, middle name, there are two reasons to change this part.
MTH304 PAST PAPERS-PROBABILITY AND STATISTICS:
If you want to change the way data is fetched from the database and users, you need to change the class. He has to change the class to change the order of the names.
If you separated these two purposes into a data access class that fetched the data and a presentation class that arranged the name order, then if one of the purposes needed a change, you would only need to modify one class.
Coupling / Cohesion Coupling – Degree of dependence among components Coupling refers to how many dependencies there are between modules and the nature of the links. A module that is highly coupled means that it has to use many other modules for its own functionality to work.
A highly coupled module is difficult to test on its own and since it uses many other modules, there are interfaces between them which increase the likelihood of defects Desired Coupling The Components should be “Loosely Coupled”. Loose bonds promote “separation”.
MTH304 MIDTERM PAST PAPERS-PROBABILITY AND STATISTICS:
Loose coupling means that it is designed to connect different parts. This minimal program means good encapsulation, steganography, and abstraction. Class interface.
This also makes testing easier. This is a good thing. Easier membership It is easy to measure and understand because it is mechanical in nature and requires less interpretation Suppose there are three components A, B, and C. A.
His behavior B. depends on A’s behavior and is somehow dependent on C, as do B and C. It doesn’t seem to depend on anything else. That’s it, that’s system pairing By our definition, it is something that a machine can easily recognize The measurement is as in the picture below:
MTH304 MIDTERM PAST PAPERS PDF-PROBABILITY AND STATISTICS:

Model: Find all captures of Arrangement is the necessary x-catch is the expected y-block Likewise you can tackle part (b), the part (c) is addressed here In the accompanying figure, the focuses (x,y),(- x,y),(x,- y) and (- x,- y) structure the sides of a square shape.

Evenness
Evenness is at the core of numerous numerical contentions concerning the design of the universe, and absolutely evenness assumes a significant part in applied math and designing fields. Here is the thing it is. MTH304 MIDTERM PAST PAPER

As shown in Figure the focuses ( ) ( , ), ( , ) ( , ) x, y , x y x y and x y − − −− structure the sides of a square shape. For clear reasons, the focuses (x,y) and (x,- y) are supposed to be symmetric about the x-hub and the focuses ( x, y) and ( – x, y) is symmetric about the y-pivot and the focuses (x, y) and ( – x, – y) symmetric about the beginning.