How to construct a matrix with 23 elements?
It will either be a 1*23 row matrix or a 23*1 column matrix.
C program for addition of two matrices?
I don't know the code, so I can't give it to you. But the algorithm is simple.
Matrices are usually stored as 2 dimensional arrays. Say M and N.
Then you make a loop, any loop, that goes through each row, during each loop, another loop will go over every single column (so row 1, col 1, then row 1, col 2, then etc.) Each time, the loop goes into row i and column j, add the entries of that row and column from M and N, (or M i,j + N i,j) and let it be the i,j's entry of the sum matrix.
Do the code yourself.
What is the slope and y-intercept of the equation 3y 2 6x 1 2 0?
Without an equality sign and not knowing the plus or minus values of the given terms it can't be considered to be a straight line equation
Matrix converters are power electronic devices that directly convert alternating current (AC) from one frequency and voltage to another without the need for an intermediate direct current (DC) stage. They use an array of controlled bi-directional switches to connect the input phase to the output phase in a way that allows for bidirectional power flow and adjustable output characteristics. This technology is known for its compactness, high efficiency, and capability to perform functions like voltage regulation and power factor correction, making it suitable for applications in renewable energy systems, motor drives, and flexible AC transmission systems.
What is the difference between function and method?
functions have independent existence means they are defined outside of the class e.g. in c main() is a function while methods do not have independent existence they are always defined inside class e.g. main() in Java is called method.
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I've been studying OOP lately and had this question myself, so I will share my thoughts;
I was taught that "A Function should do 1(one) thing and do it well."
In specific Regards to PHP;
The difference between a Method and a Function is that a Method is tied to a specific class.
Hope this helps.
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function can return value where as method can't that is the main difference between function and method
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Actually you are describing the difference between a function and a procedure. Function returns a value, procedure does not unless you are using c#, then everything is a function.
In c# a function, to paraphrase the first answer, does and thing and does it well. A method contains functions. The most important method is the Main method. All functionality of a program must be referenced in the Main method because when you run a program, it starts at the beginning of the Main method, and stops wehn it hits end of the Main method.
What is the value of a 1934 Reichsmark?
Please post a new question with more details. Do you have a coin or a bill? Is it 1 Reichsmark or a different denomination? If it's a coin can you find a mint mark letter - a small A, E, G, J, etc?
Develop program code for two by two matrix multiplication?
/* Multiplication of matrics is very easy in c, here is code below */
#include
main()
{
int temp=0;
int arr[3][3]={1,2,3,4,5,6,7,8,9};
int arr1[3][3]={10,11,12,13,14,15,16,17,18} ;
for(int i=0;i<=2;i++)
{
printf("\n");
for(int j=0;j<=2;j++)
{
for(int k=0;k<3;k++)
{
temp = temp+ (arr1[j][k]* arr[k][j]);
}
printf("%d\t",temp);
}
}
3x + 7 = -4x + 28 implies 7x + 7 = 28
Why A unit vector is a vector but a vector is not a unit vector?
A unit vector is one which has a magnitude of 1 and is often indicated by putting a hat (or circumflex) on top of the vector symbol, for example: Unit Vector = â, â = 1.
The quantity â is read as "a hat" or "a unit".
Matrix = may (as in the month or the flowering shrub) + tricks.
What is the value of a 1947 Balboa?
If it is silver dollar sized then a Panama 1 Balboa coin contains .7735 of an ounce of silver and may be worth up to about $20 depending on amount of wear and collector demand. You might also try a library for a copy of the Standard Catalog of World Coins for pictures, values and lots more interesting info.
Using the two binary operations defined over the integral domain, + and *, 1 is related to 8 in the two following ways:
1 + 7 = 8,
1 * 8 = 8.
Additionally, 1 is related to 8 by the partial-ordering relation, ≤, in the following way:
1 ≤ 8.
What is the value of a us 1928 2bill?
You need to identify the series letter, if any, and determine its condition. Try:
http://www.uscurrencyauctions.com/$2notes.htm Both a grading guide and price guide are available at this site.
Cross field revolving theory is the theory which discuss the cause of single phase induction motor not to be self starting. According to it, two different forces of same magnetude acts on the rotor in just opposite direction.Which makes the rotor standstill.
Different between crisp set and fuzzy set?
In short, for a crisp set (subset) elements of the set definitely do belong to the set, while in a fuzzy set (subset) elements of the set have a degree of membership in the set. To make things clearer:
Suppose we have a reference set X={x_1, ...} and a subset Y={y_1, ...} of X. If Y represents a crisp subset of X, then for all x_n belonging to X, x_n either belongs or Y or does not belong to Y. We can write this by assigning a function C which takes each member of X to 1 iff it belongs to Y, and 0 iff it does not belong to Y. E. G. Suppose we have the set {1, 2, 3, 4, 5}. For the crisp subset {1, 2, 4} we could write this in terms of a function C which takes 1 to 1, 2 to 1, 3 to 0, 4 to 1, and 5 to 0, or we can write {(1, 1), (2, 1), (3, 0), (4, 1), (5, 1)}.
For a fuzzy subset F of a reference set X the elements of F may belong to F to a degree in between 0 and 1 (as well as may belong to F to degree 0 or 1). We can write this by assigning a function M which takes each member of X to a number in the interval of real numbers from 0 to 1, [0, 1] to represent its degree of membership. Here "larger" numbers represent a greater degree of membership in the fuzzy subset F. For example, for the reference set {1, 2, 3, 4, 5} we could have a function M which takes 1 to .4, 2 to 1, 3 to .6, 4 to .2, and 5 to 0, or {(1, .4), (2, 1), (3, .6), (4, .2), (5, 0)}, with 3 having a greater degree of membership in F than 4 does, since .6>.2.