Answer:
yes, the model gives a realistic behavior
Explanation:
This describes the inner equilibrium point is a stable node, here it's a center. These are periodic solutions. Populations of the mice and owls are periodic. It describes: when the mice population is lower, the owl population decreases; again the owl is lower so mice got a chance to grow its population; now as sufficient food(mice) is there, the owl population increases; as predator population increases, the prey population decreases; and this continues as a cycle forever.
So, yes, the model gives a realistic behavior.
Check attachment
With a little digging I've done, finding this question with different answers the one you want is D. none of the above
Answer:
IF THIS DOES OCCUR THEN THE SYSTEM WILL AUTOMATICALLY CUT OFF WITH NO WARNING AT ALL...
Explanation:
ON WHAT INFORMATION AND RESEARCH HAS GIVEN ME IT WILL BE THE AWNSER GIVEN AT THE TOP...
Answer:
The code is as follows:
for(int j = 0; j < newScores.length-1; j++){
newScores[j] = oldScores[j+1];
}
newScores[oldScores.length-1] = oldScores[0];
Explanation:
This loop iterates through the elements of oldScores
for(int j = 0; j < newScores.length-1; j++){
This enters the elements of oldScores to newScores starting from the element at index 1
newScores[j] = oldScores[j+1];
}
This moves the first element of index 0 to the last index of newScores
newScores[oldScores.length-1] = oldScores[0];
