Question

In: Math

Brokerage Speed Satisfaction Scottrade, Inc. 3.5 3.3 Charles Schwab 3.5 3.3 Fidelity Brokerage Services 3.8 3.2...

 
Brokerage Speed Satisfaction
Scottrade, Inc. 3.5 3.3
Charles Schwab 3.5 3.3
Fidelity Brokerage Services 3.8 3.2
TD Ameritrade 3.7 3.7
E*Trade Financial 3.0 3.2
Vanguard Brokerage Services 2.8 3.6
USAA Brokerage Services 3.5 3.7
Thinkorswim 2.6 2.6
Wells Fargo Investments 2.2 2.6
Interactive Brokers 4.0 4.0
Zecco.com 2.3 2.3
  1. Develop the least squares estimated regression equation.  (to 3 decimals)

  2. Suppose Wells Fargo Investments developed new software to increase their speed of execution rating. If the new software is able to increase their speed of execution rating from the current value of 2.2 to the average speed of execution rating for the other 10 brokerage firms that were surveyed, what value would you predict for the overall satisfaction rating?

    (to 3 decimals)

Solutions

Expert Solution

Solution:

Part a

Here, we have to find the regression equation for the prediction of the dependent variable satisfaction based on the independent variable speed. The required regression model by using excel is given as below:

Regression Statistics

Multiple R

0.818394617

R Square

0.669769749

Adjusted R Square

0.633077498

Standard Error

0.322912842

Observations

11

ANOVA

df

SS

MS

F

Significance F

Regression

1

1.903363849

1.903363849

18.2537115

0.002072873

Residual

9

0.938454333

0.104272704

Total

10

2.841818182

Coefficients

Standard Error

t Stat

P-value

Lower 95%

Upper 95%

Intercept

1.005620609

0.529032845

1.900866116

0.089763685

-0.191134828

2.202376046

Speed

0.700234192

0.163895761

4.272436249

0.002072873

0.329476222

1.070992162

The required least squares estimated regression equation is given as below:

y = a + b*x

y = 1.006 + 0.700*x

Satisfaction = 1.006 + 0.700*Speed

Part b

Here, we have to find the predicted value of the dependent variable satisfaction for the given value of speed as 2.2.

Satisfaction = 1.006 + 0.700*Speed

Satisfaction = 1.006 + 0.700*2.2

Satisfaction = 2.546

Answer: 2.546


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