On a hypothetical scale `X`, the ice point is `40^(@)` and the steam point is `120^(@)`. For another scale `Y` the ice point and steam points are `-30^(@)` and `130^(@)` respectively. If `X`-reads `50^(@)` The reading of `Y` is

On a hypothetical scale X, the ice point is 40^(@) and the steam point is 120^(@) . For another scale Y the ice point and steam points are -30^(@)and130^(@) respectively. If X-reads 50^(@) The reading of Y is

For any given scale X, the ice point is 40^@ and the steam point is 120^@ . For another scale Y, the ice point and steam point are -30^@ and 130^@ respectively. If X reads 50^@ , then Y would read

What is ice point and steam point?

On a hypothetical scale 'x' the ice point is 40° and the steam point is 120°. For another scale 'x' the ice point and steam points are 30° and 150°. At which temperature they show same reading ?

On a hypothetical scale A the ice point is 42^(@) and the steam points is 182^(@) For another scale B . The ice points is -10^(@) and steam point in 90^(@) . If B reads 60^(@) . The reading of A is.

On a hypothetical scale x the ice point is 40° and the steam point is 120°. For another scale x the ice point and steam points are 30° and 150°. The temperature at which they shows same reading is 10x, then the value of x is x 10°