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(1) Her gross weekly pay is currently $225.00.
(2) An increase of $1.50 would represent an increase of 20 percent of her current gross hourly wage.
OA D
Source: Official Guide
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Say Carmen currently earns $x per hour; thus, she earns $30x per week. Now her per hour wage increased to $(x + 1.50). Thus, to earn the same gross weekly wages, she must work 30x / (x + 1.50) hours.BTGmoderatorDC wrote:Carmen currently works 30 hours per week at her part-time job. If her gross hourly wage were to increase by $1.50, how many fewer hours could she work per week and still earn the same gross weekly pay as before the increase?
(1) Her gross weekly pay is currently $225.00.
(2) An increase of $1.50 would represent an increase of 20 percent of her current gross hourly wage.
OA D
Source: Official Guide
Given: Carmen currently works 30 hours per weekBTGmoderatorDC wrote:Carmen currently works 30 hours per week at her part-time job. If her gross hourly wage were to increase by $1.50, how many fewer hours could she work per week and still earn the same gross weekly pay as before the increase?
(1) Her gross weekly pay is currently $225.00.
(2) An increase of $1.50 would represent an increase of 20 percent of her current gross hourly wage.
Rate and time have a RECIPROCAL relationship.BTGmoderatorDC wrote:Carmen currently works 30 hours per week at her part-time job. If her gross hourly wage were to increase by $1.50, how many fewer hours could she work per week and still earn the same gross weekly pay as before the increase?
(1) Her gross weekly pay is currently $225.00.
(2) An increase of $1.50 would represent an increase of 20 percent of her current gross hourly wage.
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