Question
convert the following fraction to a decimal 17/8
Answers
GPT-4o mini
To convert the fraction \( \frac{17}{8} \) to a decimal, you can divide 17 by 8.
\[
17 \div 8 = 2.125
\]
So, \( \frac{17}{8} \) as a decimal is \( 2.125 \).
\[
17 \div 8 = 2.125
\]
So, \( \frac{17}{8} \) as a decimal is \( 2.125 \).
convert the following fraction to a decimal 3/4
GPT-4o mini
To convert the fraction \( \frac{3}{4} \) to a decimal, you can divide 3 by 4.
\[
3 \div 4 = 0.75
\]
So, \( \frac{3}{4} \) as a decimal is \( 0.75 \).
\[
3 \div 4 = 0.75
\]
So, \( \frac{3}{4} \) as a decimal is \( 0.75 \).
convert the following fraction to a decimal 2/-5
GPT-4o mini
To convert the fraction \( \frac{2}{-5} \) to a decimal, you can divide 2 by -5.
\[
2 \div -5 = -0.4
\]
So, \( \frac{2}{-5} \) as a decimal is \( -0.4 \).
\[
2 \div -5 = -0.4
\]
So, \( \frac{2}{-5} \) as a decimal is \( -0.4 \).
convert the following fraction to a decimal 673/20
GPT-4o mini
To convert the fraction \( \frac{673}{20} \) to a decimal, you divide 673 by 20.
\[
673 \div 20 = 33.65
\]
So, \( \frac{673}{20} \) as a decimal is \( 33.65 \).
\[
673 \div 20 = 33.65
\]
So, \( \frac{673}{20} \) as a decimal is \( 33.65 \).
which if these statements are true about the decimal form of the number shown 25/225
A: it is neither a terminating decimal nor a repeating decimal
B: it is both a terminating decimal and a repeating decimal
C: it is a terminating decimal
D: it is a repeating decimal
A: it is neither a terminating decimal nor a repeating decimal
B: it is both a terminating decimal and a repeating decimal
C: it is a terminating decimal
D: it is a repeating decimal
GPT-4o mini
To determine the nature of the decimal form of the fraction \( \frac{25}{225} \), we can first simplify the fraction:
\[
\frac{25}{225} = \frac{1}{9}
\]
Next, we convert \( \frac{1}{9} \) to decimal form:
\[
1 \div 9 = 0.1111\ldots
\]
This decimal \( 0.1111\ldots \) continues indefinitely with the digit '1' repeating.
Now, let's evaluate the statements:
A: **It is neither a terminating decimal nor a repeating decimal** - **False**
B: **It is both a terminating decimal and a repeating decimal** - **False**
C: **It is a terminating decimal** - **False**
D: **It is a repeating decimal** - **True**
The only true statement about the decimal form of \( \frac{25}{225} \) is **D: it is a repeating decimal**.
\[
\frac{25}{225} = \frac{1}{9}
\]
Next, we convert \( \frac{1}{9} \) to decimal form:
\[
1 \div 9 = 0.1111\ldots
\]
This decimal \( 0.1111\ldots \) continues indefinitely with the digit '1' repeating.
Now, let's evaluate the statements:
A: **It is neither a terminating decimal nor a repeating decimal** - **False**
B: **It is both a terminating decimal and a repeating decimal** - **False**
C: **It is a terminating decimal** - **False**
D: **It is a repeating decimal** - **True**
The only true statement about the decimal form of \( \frac{25}{225} \) is **D: it is a repeating decimal**.
convert the following fraction to a decimal 9/-12
GPT-4o mini
To convert the fraction \( \frac{9}{-12} \) to a decimal, you can divide 9 by -12.
\[
9 \div -12 = -0.75
\]
So, \( \frac{9}{-12} \) as a decimal is \( -0.75 \).
\[
9 \div -12 = -0.75
\]
So, \( \frac{9}{-12} \) as a decimal is \( -0.75 \).