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Why is 8.8 a rational number?
It can be expressed as a ratio of two integers: 88/10.
How do you write 0.88 as a fraction?
0.88 is a fraction. It is a fraction in decimal form rather than in the form of a ratio. However, that does not stop it being a fraction. Its equivalent, in rational form, is 88/100. You can simplify this rational fraction if you require.
What is 88 percent as a fraction in simplest form?
88 is an integer and not a fraction. It can be expressed in rational form as 88/1, but the simplest form is just 88.
What is the percentage of 88 out of 100 44 or 88?
percentage of 88 out of 100 = 88%% rate:= 88/100 * 100%= 88%
What is the percent of 88 percent?
ok the percent of 88% is 88%so the answer is:88%
Is the square root of 88 irrational?
Yes.
IS THE SQUAre root of 88 a rational number?
No.
Is the square root of 88 an irrational number?
Yes.
Why the square root of 88 rational numbers?
They are NOT rational numbers, so the question is misguided.
Is 88 rational or irrational?
88 is rational. Rational numbers are numbers that can be written as a fraction. Irrational numbers cannot be expressed as a fraction.
Is 88 rational or irrational number?
88 is the ratio of 88 and 1. That makes it rational.
Is 88 a rational or an irrational number?
88 is a rational number, since it can be represented in the form p/q = 88.
Why is -88 square root of 6?
The square root of 6 is... 2.449489742783178 !
Is 88 irrational?
88 is not an irrational number.An irrational number can't be expressed in the form of p/q (p and q are integers). Here, 88 can be expressed in the form of p/q as 88/1 or 176/2. So, 88 is a rational number.Also, an irrational number is a real number that can't beexpressed as terminating or repeating decimals. Here 88 can be written as 88.0 or 88.00 or 88.000etc.So, 88 is not an irrational number.
What is the square root of 88?
The correct EXACT answer is sqrt(88)*iOR9.38083152i
What two integers is the square root between 88?
The square root of 88 is between 9 and 10.
The surface area of a basketball is approximately 88 square inches. Determine whether the surface area is rational or irrational. The surface area of the basketball is a(n) number?
24328.493509399 feet²
