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Constant Function

IF C and ...

Question

IF $C$ and $F$ denote the temperature in Celsius and Fahrenheit scale, the relation $9 C = 5 (F - 32)$ always hold. Draw the graph of this relation. From the graph, find the value of $F$ , when $C = 20$

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Solution

$9 C = 5 (F - 32)$

$\Rightarrow 9 \times 20 = 5 (F - 32)$

$\Rightarrow 36 = (F - 32)$

$\Rightarrow F = 68$

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Similar questions

Q. There are two scales of measuring temperature, namely, Fahrenheit (F) and Celsius (C).
The relation between the two scales is

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

(i) Draw the graph of the given linear equation taking C along the x-axis and F along the y-axis.
Fill in the blanks given below:
(ii) 0°C = (......)°F
(iii) 95°F = (......)°C
(iv) 0°F = (......)°C
(v) Find the temperature which is numerically the same in both (F) and (C).

At what temperature is the Celsius and Fahrenheit equal, if the relation between Celsius and Fahrenheit is
$\frac{F - 32}{9} = \frac{C}{5}$

Q. The linear equation that converts Fahrenheit(F) to Celsius(C) is given by the\ relation

\frac{5 F - 160}{9}

.
The numerical value of the temperature which is same in both the scales is

Q.
The linear equation that converts Fahrenheit

(F)

(C)

is given by the relation

C = \frac{5 F - 160}{9}

If the temperature is

35^{0} C

, what is the temperature in Fahrenheit?

Q. Question 4
The linear equation that converts Fahrenheit (F) to Celsius (C) if is given by the relation,

C = \frac{5 F - 160}{9}

(i) If the temperature is

86^{\circ}

F, what is the temperature in Celsius?

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(iv) What is the numerical value of the temperature which is same on both the scales?

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