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A physical quantity x depends on quantities y and z as follows: x= Ay+BtanCz , where A,B and C are constants. which of the following do not have the same dimensions.
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A physical quantity x depends on quantities y and z as follows: x= Ay+...



Analysis:
- The given expression for x has terms involving y and z with coefficients A, B, and C.
- To determine which quantities do not have the same dimensions, we need to analyze the dimensions of each term in the expression.

Dimensions of Terms:
- The dimension of x is the same as the dimension of Ay + BtanCz.
- The dimension of Ay is the same as the dimension of A multiplied by the dimension of y.
- The dimension of BtanCz is the same as the dimension of B multiplied by the dimension of tanCz.

Breaking it down:
- The dimension of A is [x]/[y].
- The dimension of B is [x]/[tanCz].
- The dimension of tanCz is dimensionless.
- The dimension of y is [y].
- The dimension of z is [z].

Conclusion:
- From the analysis, it can be concluded that the quantities y and z do not have the same dimensions.
- The dimensions of y and z are independent of each other, as y has a dimension [y] and z has a dimension [z].
- Therefore, y and z do not have the same dimensions in the given expression for x.
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A physical quantity x depends on quantities y and z as follows: x= Ay+...
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A physical quantity x depends on quantities y and z as follows: x= Ay+BtanCz , where A,B and C are constants. which of the following do not have the same dimensions.
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