Descriptive Statistical Test Classical Assumption Test

68 Y-26 0,764 Valid 0,747 Reliable Y-27 0,468 Valid 0,810 Reliable Y-28 0,570 Valid 0,812 Reliable Y-29 0,650 Valid 0,773 Reliable Y-30 0,722 Valid 0,758 Reliable Source: Processed Data, 2015 The results showed that of the 30 items of the statement given to 20 try out respondents have rated Corrected Item-Total Correlation is greater than the value of 0.30, which means all items declared are valid Duwi Priyatno 2010: 90. Then from the try out of the data showed that all items CronbachsAlpha statement if Item Deleted values greater than 0.60, which means all items declared as reliable Imam Ghozali 2005: 41

2. Descriptive Statistical Test

The research instrument can be assessed from the result of descriptive statistical test, the result can be seen in table 4.2: Table 4.2 Descriptive Statistical Test N Min Max MeanAverage Std. Deviation BWNS 60 22 28 24.67 1.75 BQ 60 20 28 24.1 2.12 BSO 60 25 32 28.47 2.08 BL 60 14 25 20.47 2.58 CPD 60 22 29 26.03 1.86 Source: Processed Data, 2015 69 Table 4.2 shows the minimum value, maximum value, average value mean, and standard deviation value of each variable. The standard deviation value of all variables is less than the average value, it means that the standard error in this instrument is low. The low standard error indicates that the determination of variables in this research is good to be used and to be processed further.

3. Classical Assumption Test

a Normality Test Result Normality test to the data is to assess whether the data population normally distributed. Good data and fit for use in research is one that has a normal distribution. Normality of data can be viewed in several ways, including by looking at the normal curve p-plot. Figure 4.5 Normal Probability Plot 70 Figure 4.5 shows that the variable is said to be normal because the distribution of the image data points are spread around the diagonal line, and the spread of the data points in the direction to follow a diagonal line. b Multicollinearity Test Result Multicollinearity test aims to assess whether in the regression model is found the existence of correlation between independent variables. A regression model which there is no multicollinearity is when value scale correlation between independent variable is the value of VIF Variance Inflation Factor less than 10 and has tolerance value more than 0.1. Table 4.3 Multicollinearity Test Result Coefficients a Model Unstandardized Coefficients Standardized Coefficients t Sig. Collinearity Statistics B Std. Error Beta Tolerance VIF 1 Constant 1.535 2.311 .664 .509 BWNS .258 .096 .224 2.687 .010 .691 1.447 BQ .422 .094 .431 4.495 .000 .520 1.924 BSO .155 .097 .156 1.601 .115 .504 1.986 BL .190 .075 .237 2.531 .014 .544 1.838 a. Dependent Variable: CPD Source: Data processed, 2015 Table 4.3 shows that each variable has a tolerance score is above 0.1 and the Variance Inflation Score VIF score is around 1.4 until 1.9. In which Brand Awareness BWNS has tolerance level is 0.691 and the VIF level is 1.447. The Brand Quality BQ has tolerance level is 0.520 and the 71 VIF level is 1.924. The Brand Association BSO has tolerance level is 0.504 and the VIF Level is 1.986. The Brand Loyalty BL has tolerance level is 0.544 and the VIF Level is 1.838. The table indicates that the regression equation is free from multicollinearity problems c Heteroscedasticity Test Result Heterscedsticity test aims to test whether the regression model of the residual variance inequality occur between an observation to another observation. The detection of heteroskedasticity can be seen from the existence of certain pattern in Scatterplot Graph. Figure 4.6 Scatterplot Graph Source: Data Processed, 2015 72 Figure 4.6 shows that the dots are spread randomly and do not form a certain pattern. This means that the heteroscedasticity problem does not exist, and the regression model is feasible to be used for predicting customer purchase decision to the brand awareness, brand quality, brand association and brand loyalty.

4. Hypothesis Test Result