<p>\(0.6004 = \frac{6004}{10000}\)</p> <p>Langkah seterusnya adalah untuk memudahkan pecahan ini dengan membagi kedua-dua bilangan atas dan bawah dengan faktor yang sama:</p> <p>\(\frac{6004 \div 4}{10000 \div 4} = \frac{1501}{2500}\)</p> <p>Ini adalah bentuk yang dipermudahkan dari pecahan untuk nombor 0.6004.</p>
It looks like the image shows a mathematical expression, "\(\frac{1}{80} - 0.90\)". To solve this, we first need to convert the decimal to a fraction so that we have common denominators. The decimal 0.90 is equivalent to the fraction \(\frac{90}{100}\). We can simplify this fraction by dividing both the numerator and the denominator by 10, which gives us \(\frac{9}{10}\). Now, to subtract \(\frac{9}{10}\) from \(\frac{1}{80}\), we need a common denominator. The least common denominator of 80 and 10 is 80. Let's convert \(\frac{9}{10}\) to a fraction with a denominator of 80: \(\frac{9}{10} = \frac{9 \times 8}{10 \times 8} = \frac{72}{80}\). Now that we have both fractions with a common denominator, we can subtract them: \(\frac{1}{80} - \frac{72}{80} = \frac{1 - 72}{80} = \frac{-71}{80}\). The final result is \(-\frac{71}{80}\).
The image shows a math problem asking how to write the decimal 8.203 as a fraction. To convert the decimal 8.203 to a fraction, we look at the place value of the furthest digit to the right, which, in this case, is the thousandths place because of the '3' being in the third position after the decimal point. To write it as a fraction, you place the number without the decimal point over the corresponding place value. Since '203' is in the thousandths place, you would write it over 1000. However, don't forget to include the whole number part of the decimal, which is '8' in this case. So, the fraction would be the whole number 8 plus the fraction 203/1000. Putting it together, you get: 8 + 203/1000 As a mixed number, this is written as: 8 203/1000 This is the fraction form of the decimal 8.203.
Email: camtutor.ai@gmail.com