This code won't run - there are syntax errors.
B = 44
This code won't run - there are linking errors.
B = 25
This code won't run - the function wasn't properly defined.
Sum = 0
Sum = 7\n
Sum = 7
Result = 5, 7
Result = 5, 2
This code won't run - the function is not properly defined.
Result = 7, 2
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This code won't work - functions can't call themselves.
Result = 120
This code won't work - there are syntax errors.
Result = 5
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C = 0
This code won't run - there are syntax errors.
C = 5
C = 00000002DC74 (A hex. base memory address)
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C = 5
This code won't run - there are syntax errors.
C = 0000002DC74 (A hex. base memory address)
C = 0
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To compute the integral of sin(x)cos(x) over the bounds 0.1 - 0.5 using the Left Hand Rule.
To compute the integral of sin(x)cos(x) over the bounds 0.1 - 0.5 using Simpson's Rule
To compute the integral of sin(x)cos(x) over the bounds 0.1 - 0.5 using the Trapezoid Rule
To compute the average value of sin(x)cos(x) over the range 0.1 to 0.5.
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This code won't run - there are syntax errors.
Area = 0.10345
Area = 0.12028
Area = 0.0875
Compute the integral of sin(x)cos(x) over range 0.1 - 0.5 using the Left Hand Rule.
This code won't run - there are syntax errors.
Compute the integral of sin(x)cos(x) over range 0.1 - 0.5 using the Trapezoid Rule
Compute the integral of sin(x)cos(x) over range 0.1 - 0.5 using Simpson's Rule
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Yes, it will.
No - because we integrate past the right hand bound of 0.5 in this code.
No - because there is a syntax error, and the code won't even run!
No - because the formula used on line 7 is incorrect.
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Solve a 2nd order ODE using Euler's method
Integrate a constant function x = 1 from 0 to 10.
Solve a 1st order ODE using Euler's method
None of the above.
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A swinging pendulum
A vibrating mass
Both of the above options.
None (neither) of the above options.
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