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Explanation:

I think it's probably like this.

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Using dimensional analysis,  the expression v²/d has the same units as acceleration.

What is acceleration?

The time rate of change of the velocity is called the acceleration.

In dimensional analysis, any physical quantity is represented as [M^aL^bT^c]

For velocity, the dimensions can be written as [M⁰L¹T⁻¹]

For acceleration, the dimensions can be written as [M⁰L¹T⁻²]

If distance has the dimension [L], the dimension of  v²/d will be  [M⁰L¹T⁻¹]²/[L] = [M⁰L¹T⁻²]

This dimension is same as the dimension of acceleration.

Thus,  the expression v²/d has the same units as acceleration.

Learn more about acceleration.

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