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In ratio to moving average method for seasonal indices, the ratio of an observed value to the moving average measure the influence of _________. a. both trend and cyclical variation b. both seasonal and irregular variation c. cyclical variation d. trend

Question

In ratio to moving average method for seasonal indices, the ratio of an observed value to the moving average measure the influence of _________. a. both trend and cyclical variation b. both seasonal and irregular variation c. cyclical variation d. trend

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Solution

The answer is b. both seasonal and irregular variation. In the ratio to moving average method for seasonal indices, the ratio of an observed value to the moving average measures the influence of both seasonal and irregular variation. This method is used to identify and measure the seasonal variation in a time series data, while also taking into account any irregular variations.

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