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valina [46]
3 years ago
10

Which of the following statements best describes how digital photographs can be used?

Computers and Technology
2 answers:
Natalka [10]3 years ago
5 0

Answer:

not a complete question luv<3

Explanation:

kipiarov [429]3 years ago
3 0

Answer:

umm wheres the options so we can answer it and ty

Explanation:

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What statement best decribes the relashionship bewteen science and technoligy?
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The correct answer would be A.
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The difference between a dot matrix printer and a line printer
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Answer:

please give me brain list and follow

Explanation:

Difference Between Dot Matrix and Line Printer is that Dot-matrix printer produce printed images, they produce image when tine wire pins on a print head mechanism strike an inked ribbon. While Line printer is a type of impact printer which is high-speed and printer an entire line at a time.

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Given the function definition below, what is the effect of thecall:
Romashka-Z-Leto [24]

Answer:

Hi!

The correct answer is E.

Explanation:

void change(int ar[], int low, inthigh)  {  

 int temp;

 if(low< high)  {  <em>// here ask if the positions low and high of the array are the same.</em>

  temp= ar[low];  <em>// first, saves the element on ar[low] in temp.</em>

  ar[low]= ar[high];  <em>// second, the element on ar[high] in ar[low]. First switch.</em>

  ar[high]= temp;  <em>// third, saves the element on temp in ar[high]. Complete switch.</em>

  change(ar,low + 1, high - 1);  <em>// Recursive call, adding one position to low, and subtracting one position to high. </em><em>Important: </em><em>When low and high have the same value, the recursive call will finish.</em>

}

}

Result: Switch the lower half of elements in the array with the upper half.

8 0
3 years ago
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If Johanna wants to label the x- and y-axes in Excel she should click Layout, then what?
denis-greek [22]
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6 0
3 years ago
You are an interior decorator, confronted with a dark living room. To lighten the room up, you have n candles and want to build
user100 [1]

Answer:

a)

Algorithm to find a solution of min. cost

Function:cost(Graph G,Graph G1);

GC --> empty graph

for i in edges E:

if E(i,j) in G:

c(i,j)=c(i,j)

else if E(i,j) in G1:

c(i,j)=-c(i,j)

Function:Mincost(Graph G):

GC=Cost(G,G1)

while(negativecycle(GC)):

Update residal graph(G1)

GC=Cost(G,G1)

mincost=sum of Cij*F(i,j)

return mincost;

Explanation:

a)

1) Start the program

2) Read the no. of edges and vertices and also read the cost of the two nodes.

3) Find the min cost by travelling to the destination i.e.. finding all possible min. cost values.

4) Compare the all possible min.cost values

5) And display the least min. cost

6) Stop the program

b)

<u>Correctness of algorithm</u>

1)Here in these algorithm we are calculating all the possible cases.

2)These algorithm also supports the negative cost.

3)These algorithm occupies more space.

4)Takes less time

5)so,these algorithm provides the cost efficient solution very effectively.

c)

<u>Run Time Analysis</u>

1) While reading the values during the run time the program execution will stop until user provides the values.

2) Based on the User input Output vary.

3) Time consumption and space consumption is depends on the no. of inputs the user is given.

6 0
3 years ago
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