To find the quotient of ( \frac{5}{31} ) divided by ( \frac{15}{23} ), you multiply by the reciprocal of the second fraction:
[ \frac{5}{31} \div \frac{15}{23} = \frac{5}{31} \times \frac{23}{15} = \frac{5 \times 23}{31 \times 15} = \frac{115}{465}. ]
Next, simplify ( \frac{115}{465} ) by finding the greatest common divisor (GCD), which is 5:
[ \frac{115 \div 5}{465 \div 5} = \frac{23}{93}. ]
Thus, the reduced fraction is ( \frac{23}{93} ).
23/93 (allready reduced)
0.63 in a fraction reduced to its lowest term is 63/100
Expressed as a vulgar fraction in its lowest terms, 9/14 / 7 = 9/98.
a reduced fraction is a fraction to its lowest term example:3/6 is1/2
0.37 reduced to a fraction in lowest form is 37/100
The fraction 531/1523 cannot be reduced any more.
23/93
23/93 (allready reduced)
0.3487
0.3487
0.63 in a fraction reduced to its lowest term is 63/100
0.005 in a fraction reduced to its lowest term is 1/200
Expressed as a vulgar fraction in its lowest terms, 9/14 / 7 = 9/98.
5/31 ÷ 15/23 = 23/93
a reduced fraction is a fraction to its lowest term example:3/6 is1/2
The lowest-term fraction can be obtained by finding the denominator and numerator by GCF. The lowest fraction can not be further reduced.
0.37 reduced to a fraction in lowest form is 37/100