QuestionConvert the following to decimals: a. An insect's body length is about $\frac{1}{16}$ inch. b. A planet orbits its sun every $464 + \frac{39}{10,000}$ days.

Studdy Solution

STEP 1

Assumptions1. The body length of the insect is one sixteenth of an inch. . The planet orbits its sun once every464 and $\frac{39}{10,000}$ days.
3. We need to convert these fractions to decimal form.

STEP 2

To convert a fraction to a decimal, we divide the numerator by the denominator.
For the insect's body length, we have $\frac{1}{16}$

STEP 3

Perform the division to convert the fraction to a decimal.
$\frac{1}{16} =0.0625$

STEP 4

So, the body length of the insect is0.062 inches.
For the planet's orbit duration, we have $464 + \frac{39}{10,000}$

STEP 5

First, convert the fraction $\frac{39}{10,000}$ to a decimal by dividing the numerator by the denominator.
$\frac{39}{10,000} =0.0039$

STEP 6

Now, add this decimal to464 to get the total number of days.
$464 +0.0039 =464.0039$ So, the planet orbits its sun once every464.0039 days.

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QuestionConvert the following to decimals: a. An insect's body length is about $\frac{1}{16}$ inch. b. A planet orbits its sun every $464 + \frac{39}{10,000}$ days.

Studdy Solution

STEP 1

Assumptions1. The body length of the insect is one sixteenth of an inch. . The planet orbits its sun once every464 and $\frac{39}{10,000}$ days.
3. We need to convert these fractions to decimal form.

STEP 2

To convert a fraction to a decimal, we divide the numerator by the denominator.
For the insect's body length, we have $\frac{1}{16}$

STEP 3

Perform the division to convert the fraction to a decimal.
$\frac{1}{16} =0.0625$

STEP 4

So, the body length of the insect is0.062 inches.
For the planet's orbit duration, we have $464 + \frac{39}{10,000}$

STEP 5

First, convert the fraction $\frac{39}{10,000}$ to a decimal by dividing the numerator by the denominator.
$\frac{39}{10,000} =0.0039$

STEP 6

Now, add this decimal to464 to get the total number of days.
$464 +0.0039 =464.0039$ So, the planet orbits its sun once every464.0039 days.

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QuestionConvert the following to decimals: a. An insect's body length is about 116\frac{1}{16}161​ inch. b. A planet orbits its sun every 464+3910,000464 + \frac{39}{10,000}464+10,00039​ days.

Studdy Solution

STEP 1

Assumptions1. The body length of the insect is one sixteenth of an inch. . The planet orbits its sun once every464 and 3910,000\frac{39}{10,000}10,00039​ days.3. We need to convert these fractions to decimal form.

STEP 2

To convert a fraction to a decimal, we divide the numerator by the denominator.For the insect's body length, we have116\frac{1}{16}161​

STEP 3

Perform the division to convert the fraction to a decimal.116=0.0625\frac{1}{16} =0.0625161​=0.0625

STEP 4

So, the body length of the insect is0.062 inches.For the planet's orbit duration, we have464+3910,000464 + \frac{39}{10,000}464+10,00039​

STEP 5

First, convert the fraction 3910,000\frac{39}{10,000}10,00039​ to a decimal by dividing the numerator by the denominator.3910,000=0.0039\frac{39}{10,000} =0.003910,00039​=0.0039

STEP 6

Now, add this decimal to464 to get the total number of days.464+0.0039=464.0039464 +0.0039 =464.0039464+0.0039=464.0039So, the planet orbits its sun once every464.0039 days.

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Download Studdy AI Tutor now. Learn with ease and get all help you need to be successful at school.

QuestionConvert the following to decimals: a. An insect's body length is about $\frac{1}{16}$ inch. b. A planet orbits its sun every $464 + \frac{39}{10,000}$ days.

Assumptions1. The body length of the insect is one sixteenth of an inch. . The planet orbits its sun once every464 and $\frac{39}{10,000}$ days.
3. We need to convert these fractions to decimal form.

To convert a fraction to a decimal, we divide the numerator by the denominator.
For the insect's body length, we have $\frac{1}{16}$

Perform the division to convert the fraction to a decimal.
$\frac{1}{16} =0.0625$

So, the body length of the insect is0.062 inches.
For the planet's orbit duration, we have $464 + \frac{39}{10,000}$

First, convert the fraction $\frac{39}{10,000}$ to a decimal by dividing the numerator by the denominator.
$\frac{39}{10,000} =0.0039$

Now, add this decimal to464 to get the total number of days.
$464 +0.0039 =464.0039$ So, the planet orbits its sun once every464.0039 days.