My answer is B: They can be adjusted anytime since they don't affect alignment angles.
Option A is correct. Manufactures can change the Torsion bar to adjust the ride height. This is done to compensate the engine weight. Option C is correct. The torsion’s bar acquires a twisting motion on one end of the suspension, and is firmly fixed to the car’s frame at the other end. Actually, it attaches to the lower control ARM and a cross member key on the chassis frame. Option D is also correct. When a wheel passes over a bump, the Torsion bar acquires a twisting motion on one end of an object whose other end is fixed.
Answer:
def brute_force(array1, array2):
for item in array1:
for element in array 2:
if element == item:
print(f"{element} and {item} are a match")
Explanation:
A brute-force algorithm is a direct-to-solution algorithm that searches and compares variables. It is like trying to unlock a safe but not knowing its four-digit combination, brute-force starts from 0000 through 9999 to get a match.
The python program implements the algorithm using two nested for loops. The first loop iterates over array1 while the second, over array2. For every item in the first array, the program loops through the length of the second array. For every match, the items are printed on the screen.
the reason HTML seems to work even if it has syntax errors is due to browser having built in ways to parse the code meaning it will still show but most likely look way different then you would want.
the code may turn pink due to syntax errors
Answer:
(a) someFunc(3) will be called 4 times.
(b) For non negative number n someFunc method calculates 2^2^n.
Explanation:
When you call someFunc(5) it will call someFunc(4) two time.
So now we have two someFunc(4) now each someFunc(4) will call someFunc(3) two times.Hence the call to someFun(3) is 4 times.
someFunc(n) calculates someFunc(n-1) two times and calculates it's product.
someFunc(n) = someFunc(n-1)^2..........(1)
someFunc(n-1)=someFunc(n-2)^2..........(2)
substituting the value form eq2 to eq 1.
someFunc(n)=someFunc(n-2)^2^2
.
.
.
.
= someFunc(n-n)^2^n.
=2^2^n
2 raised to the power 2 raised to the power n.
Answer:
Explanation:
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