what is 5 feet, 2 inches in meters

The correct answer is: $1.5748\text{ m}$ Explanation You convert feet and inches to meters by first converting everything to inches, then to centimeters (using $1\text{ in}=2.54\text{ cm}$), and finally to meters. Steps: Convert feet to inches: $$5\text{ ft}=5\times12=60\text{ in}$$ Add the extra inches: $$60\text{ in}+2\text{ in}=62\text{ in}$$ Convert inches to centimeters: $$62\times2.54=157.48\text{ cm}$$ Convert centimeters to meters: $$157.48\text{ cm}=\frac{157.48}{100}\text{ m}=1.5748\text{ m}$$ Rounded answers: about $1.575\text{ m}$ (to three decimal places) or $1.57\text{ m}$ (to two decimal places).

How to convert 98° Fahrenheit to celsius

The correct answer is: $36.666\ldots^\circ\text{C}$ (approximately $36.7^\circ\text{C}$) Explanation Use the Fahrenheit-to-Celsius conversion formula: $$C=(F-32)\times\frac{5}{9}$$ Steps: Substitute $F=98$: $$C=(98-32)\times\frac{5}{9}$$ Compute the difference: $$C=66\times\frac{5}{9}$$ Multiply and simplify: $$C=\frac{330}{9}=\frac{110}{3}=36.666\ldots$$ Therefore, $98^\circ\text{F}$ equals $36.666\ldots^\circ\text{C}$, which is commonly rounded to $36.7^\circ\text{C}$. Quick check: Convert back with $F=C\times\frac{9}{5}+32$: $36.666\ldots\times\frac{9}{5}+32=98^\circ\text{F}$.

Human body temperature is 37°C. Convert it in Fahrenheit.

The correct answer is: $98.6^\circ\text{F}$ Explanation We use the Celsius-to-Fahrenheit conversion formula: Fahrenheit equals Celsius times 9/5 plus 32. Plugging in $37^\circ\text{C}$ gives the familiar normal body temperature in degrees Fahrenheit. Steps: Formula: $$F = C \times \frac{9}{5} + 32$$ Substitute $C=37$: $$F = 37 \times \frac{9}{5} + 32$$ Calculate: $$F = 37 \times 1.8 + 32 = 66.6 + 32 = 98.6^\circ\text{F}$$ Therefore, $37^\circ\text{C}$ equals $98.6^\circ\text{F}$.

20 Celsius to Fahrenheit

The correct answer is: $68\text{ °F}$ Explanation To convert Celsius to Fahrenheit use the formula $F = \frac{9}{5}C + 32$. For $C = 20$ you substitute and compute. Steps: Formula: $F = \frac{9}{5}C + 32$ Substitute: $F = \frac{9}{5}\times20 + 32$ Compute: $F = 36 + 32 = 68\text{ °F}$ Therefore, $20^\circ\text{C}$ equals $68\text{ °F}$.

How many feet in a yard

The correct answer is: $3$ Explanation A yard is a standard length unit equal to three feet. You can also see this from inches: 1 yard = 36 inches and 1 foot = 12 inches, so $36\\text{ in} \\div 12\\text{ in/ft} = 3\\text{ ft}$. Steps: $$1\\text{ yd} = 36\\text{ in}$$ $$1\\text{ ft} = 12\\text{ in}$$ $$36\\text{ in} \\div 12\\text{ in/ft} = 3\\text{ ft}$$ Therefore, 1 yard = 3 feet.

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How much is 37.6 Celsius in Fahrenheit fever?

Question

How much is 37.6 Celsius in Fahrenheit fever?

Q: How much is 37.6 Celsius in Fahrenheit fever?

The correct answer is: $99.7^\circ\text{F}$ Explanation 37.6°C converted to Fahrenheit is about 99.7°F. This is mildly elevated but below the common clinical fever cutoff (usually defined as $38^\circ\text{C}$ / $100.4^\circ\text{F}$). Some sources call temperatures around $37.5\text{–}38^\circ\text{C}$ (about $99.5\text{–}100.4^\circ\text{F}$) a low‑grade fever. Steps: Formula: $$F=\frac{9}{5}C+32$$ Substitute: $$F=\frac{9}{5}\times37.6+32$$ Compute: $$F=67.68+32=99.68^\circ\text{F}\approx99.7^\circ\text{F}$$ If you or someone else has symptoms or is in a high‑risk group (infant, elderly, immunocompromised), contact a healthcare provider even for low‑grade elevations.

Answer

100% (3 rated)

The correct answer is: $99.7^\circ\text{F}$

Explanation

37.6°C converted to Fahrenheit is about 99.7°F. This is mildly elevated but below the common clinical fever cutoff (usually defined as $38^\circ\text{C}$ / $100.4^\circ\text{F}$). Some sources call temperatures around $37.5\text{–}38^\circ\text{C}$ (about $99.5\text{–}100.4^\circ\text{F}$) a low‑grade fever.

Steps:

Formula: $$F=\frac{9}{5}C+32$$
Substitute: $$F=\frac{9}{5}\times37.6+32$$
Compute: $$F=67.68+32=99.68^\circ\text{F}\approx99.7^\circ\text{F}$$

If you or someone else has symptoms or is in a high‑risk group (infant, elderly, immunocompromised), contact a healthcare provider even for low‑grade elevations.

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Is this true? The first recorded use of the phrase “when pigs fly” in print is in a 1616 play by Ben Jonson called “The Devil is an Ass,” in which a character says, “When pigs fly, good-night!!”ResponseResponse AResponse BYes, that’s true! The phrase “when pigs fly” indeed appears in Ben Jonson’s 1616 play The Devil is an Ass and was said during the second act in a conversation between Fitzdottrel and Pug. The phrase was first used to express skepticism or disbelief, suggesting that something is as unlikely to happen as the fanciful idea of pigs flying. This usage is often cited as one of the earliest instances of the phrase in print.The claim that the phrase “when pigs fly” was first recorded in Ben Jonson’s 1616 play “The Devil is an Ass” is not accurate. There is no evidence from the available texts and summaries of “The Devil is an Ass” that includes the phrase “when pigs fly” or any similar expression.Response A