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State whether the standardized test statistic \( t \) indicates that you should reject the null hypothesis. Explain. (a) \( t=-2.012 \) (b) \( t=1.957 \) (c) \( t=2.059 \) (d) \( \mathrm{t}=-2.064 \) (a) For \( t=-2.012 \), should you reject or fail to reject the null hypothesis? A. Reject \( \mathrm{H}_{0} \), because \( -2.0112.011 \). D. Reject \( H_{0} \), because \( t<-2.011 \). (b) For \( t=1.957 \), should you reject or tail to reject the null hypothesis? A. Reject \( \mathrm{H}_{0} \), because \( t>2.011 \). B. Fail to reject \( H_{0} \), because \( -2.0112.011 \). D. Reject \( \mathrm{H}_{0} \). because \( t>2.011 \). (d) For \( t=-2.064 \), should you reject or fail to reject the null hypothesis? A. Fail to reject \( H_{0} \), because \( t>2.011 \). B. Fail to reject \( \mathrm{H}_{0} \), because \( \mathrm{t}<-2.011 \). C. Reject \( \mathrm{H}_{0} \). because \( \mathrm{t}<-2.011 \). D. Reiect \( H_{2} \). because \( -2.011

From the graph, it can be observed that the critical values are -2.011 and 2.011. Hence if the value of "t" is between (-2.011,2.011), the decision wi

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