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Is there a te...

Question

Is there a temperature that has numerically the same value in both Fahrenheit and Celsius? If yes find it?

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Y e s, - 40^{o} C

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Y e s, 40^{o} C

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Y e s, - 30^{o} C

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Solution

The correct option is A $Y e s, - 40^{o} C$
Given, $F a h r e n h e i t = C e l s i u s$
$C = \frac{9}{5} C + 32$
$\frac{- 4 C}{5} = 32$
$∴ C = - 40^{0} c$
Yes, there is a temperature numerically same value for both Fahrenheit and Celsius. it is $- 40^{0} c$

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Similar questions

F=(9/5)C+32

Is there a temperature which is numerically the same in both Fahrenheit and celcius? If yes,find it.

Explain the solution with reason.

F = (\frac{9}{5}) C + 32

x

y

30^{o} C

95^{o} F

0^{o} C

0^{o} F

∠ A B C = 60^{\circ}

∠ D A B = 75^{\circ}

∠ A D C = 85^{\circ}

∠ B C D

Alphabets	Line symmetry	Number of lines symmetry	Rotational symmetry	Order of rotational symmetry
$Z$	No	$0$	Yes	$2$
$S$	No	$0$	Yes	$2$
$H$	Yes	$2$	Yes	$2$
$O$	Yes	$2$	Yes	$2$
$I$	Yes	$2$	Yes	$2$
$N$	No	$0$	Yes	$2$
$C$	Yes	$1$	No	$1$

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