Repeating decimal. * * * * * It depends on the numbers! For example, 0.6 < 0.66... < 0.67 By the first inequality the repeatiing decimal is bigger, by the second the terminating one is bigger.
0.667 is a terminating decimal.
0.3125 is a terminating decimal.
Any terminating decimal is rational. So are repeating (periodic) decimals.Any terminating decimal is rational. So are repeating (periodic) decimals.Any terminating decimal is rational. So are repeating (periodic) decimals.Any terminating decimal is rational. So are repeating (periodic) decimals.
A negative fraction need not be a terminating decimal. For example, -2/3 = -0.66... (repeating).
No, the sum of a repeating decimal and a terminating decimal is never a terminating decimal.
Previous Answer: Non terminating decimal - 1.66666666666666666..... Terminating decimal - 1.75 The first number is non-terminating but is NOT non-repeating. An example of a non-terminating non-repeating number would be Pi. It goes on forever and never repeats itself. 3.1415926535897932384626433832795...
It is terminating - after two decimal digits.
0.875 is a terminating decimal and as a fraction it is 7/8
A terminating decimal is a decimal that ends. A repeating decimal is a decimal that goes on and on.
It is a terminating decimal.
Terminating.
Terminating.
Repeating decimal. * * * * * It depends on the numbers! For example, 0.6 < 0.66... < 0.67 By the first inequality the repeatiing decimal is bigger, by the second the terminating one is bigger.
A terminating decimal is a rational number. A non-terminating, repeating decimal is a rational number. A non-terminating, non-repeating decimal is an irrational number.
As shown, a terminating decimal.
0.667 is a terminating decimal.