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ans = 0

while (m >= n):

(ans,m) = (ans+1,m-n)

return(ans)

def g(x):

(q,d) = (1,0)

while q <= x:

(q,d) = (q*10,d+1)

return(d)

def g(x):

(q,d) = (1,0)

while q <= x:

(q,d) = (q*10,d+1)

return(d)

What does g(31415927) return, for the following function definition?

def g(x):

(q,d) = (1,0)

while q <= x:

(q,d) = (q*10,d+1)

return(d)

def h(n):

f = 0

for i in range(1,n+1):

if n%i == 0:

f = f + 1

return(f%2 == 1)

The function h(n) given above returns True for a positive number n whenever:

n is a multiple of 2

n is a composite number

n is a prime number

n is a perfect square

def h(m,n):

ans = 0

while (m >= n):

(ans,m) = (ans+1,m-n)

return(ans)

def g(x):

(q,d) = (1,0)

while q <= x:

(q,d) = (q*10,d+1)

return(d)

def h(n):

f = 0

for i in range(1,n+1):

if n%i == 0:

f = f + 1

return(f%2 == 1)

The function h(n) given above returns True for a positive number n whenever:

n is a multiple of 2

n is a composite number

n is a prime number

n is a perfect square

def h(m,n):

ans = 0

while (m >= n):

(ans,m) = (ans+1,m-n)

return(ans)

def h(m,n):

ans = 0

while (m >= n):

(ans,m) = (ans+1,m-n)

return(ans)