Advertisements
Advertisements
Question
Classify the decimal form of the given rational numbers into terminating and non-terminating recurring type.
`11/6`
Advertisements
Solution
Since , 6 = `2^1 xx 5^0 xx 3^1 `
⇒ The denominator is not in the form of `2^m xx 5 ^n`, where m and n are non - negative integers.
So , the decimal form of `11/6` will be non-terminating reccuring type.
APPEARS IN
RELATED QUESTIONS
Classify the decimal form of the given rational number into terminating and non-terminating recurring type.
`17/125`
Write the following numbers in `bb("p"/"q")` form.
30.219
Write the following number in its decimal form.
`(-5)/7`
Write the following number in its decimal form.
`9/11`
Arrange `5/8, -3/16, -1/4 and 17/32` in descending order of their magnitudes.
Also, find the sum of the lowest and largest of these fractions. Express the result obtained as a decimal fraction correct to two decimal places.
Without doing any actual division, find which of the following rational numbers have terminating decimal representation : `9/14`
Write the denominator of the following rational numbers: -7
Express the following integer as a rational number with denominator 7: - 8
What should be added to `(-7)/12` to get `3/8`?
State if the following fraction has a terminating decimal
`(5)/(7)`
State if the following fraction has a terminating decimal
`(25)/(49)`
State if the following fraction has a terminating decimal
`(57)/(64)`
Express the following decimal as a rational number.
0.614
Express the following decimal as a rational number.
0.35
Express the following decimal as a rational number.
0.89
Express the following decimal as a rational number.
0.057
Write the following rational number in decimal form.
`22/7`
Write the decimal form of the following rational numbers
`1/11`
Write the decimal form of the following rational numbers
`1 2/5`
