This paper addresses the problem of estimating the population mean  of the study variable using information on transformed auxiliary variables. In addition to many, Yasmeen et al (2015) estimator shown to the members of the suggested classes of estimators. We have derived the bias and mean squared error (MSE) of the suggested classes of estimators to the first degree of approximation. We have obtained the optimum conditions for which the suggested classes of estimators have minimum mean squared errors. It has been shown that the proposed classes of estimators are more efficient than the estimators recently envisaged by Yasmeen et al (2015) and other existing estimators
An exponential family of estimators, which use the information of two auxiliary variables in the str...
An exponential family of estimators, which use the information of two auxiliary variables in the str...
A general family of estimators for estimating the population mean of the variable under study, which...
This paper deals with the problem of estimating the finite population mean when some information on ...
This paper proposes a family of estimators of population variance 2 y S of the study variable y in t...
This paper suggested a class of estimators for the population mean of the study variable using infor...
This paper suggested a class of estimators for the population mean of the study variable using infor...
This paper proposed an improved generalized class of estimator for estimating population variance us...
In this paper by utilizing the information on the population mean of auxiliary variable, we proposed...
This paper suggested a generalized class of estimators using information on two auxiliary va-riables...
We have proposed a generalized class of exponential type estimators for population mean under the fr...
This manuscript deals with the estimation of population mean of the variable under study using an im...
A family of log-type estimators using information on auxiliary information has been proposed for est...
For estimation of population mean, a general class of estimators is proposed when the population mea...
In this paper, an improved estimator for population variance has been proposed to improvise the log-...
An exponential family of estimators, which use the information of two auxiliary variables in the str...
An exponential family of estimators, which use the information of two auxiliary variables in the str...
A general family of estimators for estimating the population mean of the variable under study, which...
This paper deals with the problem of estimating the finite population mean when some information on ...
This paper proposes a family of estimators of population variance 2 y S of the study variable y in t...
This paper suggested a class of estimators for the population mean of the study variable using infor...
This paper suggested a class of estimators for the population mean of the study variable using infor...
This paper proposed an improved generalized class of estimator for estimating population variance us...
In this paper by utilizing the information on the population mean of auxiliary variable, we proposed...
This paper suggested a generalized class of estimators using information on two auxiliary va-riables...
We have proposed a generalized class of exponential type estimators for population mean under the fr...
This manuscript deals with the estimation of population mean of the variable under study using an im...
A family of log-type estimators using information on auxiliary information has been proposed for est...
For estimation of population mean, a general class of estimators is proposed when the population mea...
In this paper, an improved estimator for population variance has been proposed to improvise the log-...
An exponential family of estimators, which use the information of two auxiliary variables in the str...
An exponential family of estimators, which use the information of two auxiliary variables in the str...
A general family of estimators for estimating the population mean of the variable under study, which...