For a rectangle with length $-$ breadth $= 1$ cm and the units digit of the area equal to $6$, can any side be a perfect

Question

For a rectangle with length $-$ breadth $= 1$ cm and the units digit of the area equal to $6$, can any side be a perfect square?

Accepted Answer

No, because the digits required do not occur as last digits of perfect squares

Answer

Yes, both sides are perfect squares

Answer

Yes, only the length

Answer

Yes, only the breadth

For a rectangle with length −-− breadth =1= 1=1 cm and the units digit of the area equal to 666, can any side be a perfect square?