Timestamp: 20230505194816096
Completion ID: ead1bdbb-8bb1-4b17-b4d7-1245df3ae066
Prompt:
# Path: test.py
# function to calculate the taylor series of sin(x) and cos(x)
def
Completion Choice 0:
sin_cos(x, n):
# initialize the sum
sum = 0.0
# loop over the first n terms in the sum
for i in range(n):
# calculate the ith term
term = ((-1)**i)*(x**(2*i+1))/math.factorial(2*i+1)
# add the ith term to the sum
sum += term
# return the sum
return sum
Completion Choice 1:
sin_cos(x, n):
# initialize the sum to 0
sum = 0
# loop over the number of terms in the series
for i in range(n):
# calculate the numerator
num = (-1)**i * x**(2*i + 1)
# calculate the denominator
den = factorial(2*i + 1)
# add the term to the sum
sum += num / den
# return the sum
return sum
Completion Choice 2:
sin_cos(x, n):
# initialize the sum
sum = 0.0
# loop over the first n terms in the series
for i in range(n):
# calculate the ith term in the series
term = ((-1)**i)*(x**(2*i+1))/math.factorial(2*i+1)
# add the term to the sum
sum += term
# return the sum
return sum
No Suffix Provided
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"sin_cos(x, n):\n # initialize the sum\n sum = 0.0\n # loop over the first n terms in the sum\n for i in range(n):\n # calculate the ith term\n term = ((-1)**i)*(x**(2*i+1))/math.factorial(2*i+1)\n # add the ith term to the sum\n sum += term\n # return the sum\n return sum",
"sin_cos(x, n):\n # initialize the sum to 0\n sum = 0\n # loop over the number of terms in the series\n for i in range(n):\n # calculate the numerator\n num = (-1)**i * x**(2*i + 1)\n # calculate the denominator\n den = factorial(2*i + 1)\n # add the term to the sum\n sum += num / den\n # return the sum\n return sum",
"sin_cos(x, n):\n # initialize the sum\n sum = 0.0\n # loop over the first n terms in the series\n for i in range(n):\n # calculate the ith term in the series\n term = ((-1)**i)*(x**(2*i+1))/math.factorial(2*i+1)\n # add the term to the sum\n sum += term\n # return the sum\n return sum"
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