Since it was a Sunday, Tom and his friends had enough time to play many more games. Tom opened a game on his computer in which, to proceed further in the game, the player would have to answer some questions.

In the first level of the game, Tom has to drive a car and reach a destination.

To get the car unlocked, he has to fill the box (in green) with any of the symbols <, >, = or $\neq$ .

What should Tom enter so that the relation between $153^{0}$ [153 raised to the power 0] and $154^{0}$ [154 raised to the power 0] holds good?

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Solution

The correct option is C
=

Any number raised to the power zero is 1
Hence

$(153)^{0} = 1$

$(154)^{0} = 1$
Thus, $(153)^{0} = (154)^{0}$

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The correct option is C = Any number raised to the power zero is 1 Hence (153)0=1 (154)0=1 Thus, (153)0 =(154)0

The correct option is C
=

Any number raised to the power zero is 1
Hence

$(153)^{0} = 1$

$(154)^{0} = 1$
Thus, $(153)^{0} = (154)^{0}$