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Understanding inequality signs

The function ...

Question

The function ‘t’ which maps temperature in degree Celsius into temperature in degree Fahrenheit is defined by.

Find (i) t (0) (ii) t (28) (iii) t (–10) (iv) The value of C, when t(C) = 212

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Solution

The given function is.

Therefore,

(i)

(ii)

(iii)

(iv) It is given that t(C) = 212

Thus, the value of t, when t(C) = 212, is 100.

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Similar questions

t

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

(i) t (0) (i i) t (28) (i i i) t (- 10)

(i v)

C,

t (C) = 212

t

t (C) = \frac{9 C}{5} + 32^{o}

t (0^{o})

t (28^{o})

t (- 10^{o})

C

t (C) = 212^{o} F

The function t which maps temperature in degree Celsius to temperature in degree Fahrenheit is defined by $t (C) = \frac{9 C}{5} + 32.$ Find

(i) t(0) (ii) t(28) (iii) t(-10)

(iv) The value of C when t(C) = 212.

32

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