Answer:
Geraldine is Correct
Step-by-step explanation:
Topic: Dividing numers and fractions
the statement Ralph tells has a flaw, he is right for numbers greater than one, but what happens with number in between (0 , 1)?
lets check Geraldine example
[tex]\frac{68.5}{0.01} = 6850[/tex]
remember how to transform decimals to fractions? look the image attached
you can express 0.01 as [tex]\frac{0.01}{1}[/tex] and by multiplying it by 100 the upper and down part of the fraction you have that
[tex]0.01 * \frac{100}{100} = \frac{1}{100}[/tex]
remember how to divide fractions?
[tex]\frac{\frac{68.5}{1} }{\frac{1}{100} }[/tex]
by doing this you have that [tex]\frac{68.5*100}{1*1} = 6850[/tex]
so we found out that geraldine is right!