On Monday, Kramer purchases exactly 3 new shirts, 2 new sweaters, and 4 new hats, On the following day and each subsequent day thereafter, Kramer wears one of his new shirts together with one of his new sweaters and one of his new hats. Kramer avoids wearing the exact same combination of shirt, sweater, and hat for as long as possible. On which day is this no longer possible?	Choose the correct answer:
A) Tuesday	B) Wednesday	C) Thursday	D) Friday	E) Saturday
Shirt combinations = 3!/1*(3-1)! = 3*2*1/1*2*1 = 3   Sweater combinations = 2!/1*(2-1)! = 2*1/1*1 2 /1*(2-1)= 
<gadget id="calculator">2 /1*(2-1)</gadget>
<output>2</output>
2*1/1*1= 
<gadget id="calculator">2*1/1*1</gadget>
<output>2</output>
2   Hat combinations= 4!/1!*(4-1)! = 4*3*2*1/1*3*2*1 = 4   Total Combinations = Shirt Combos*Sweater Combos*Hat Combos    3*2*4= 
<gadget id="calculator"> 3*2*4</gadget>
<output>24</output>
24 combinations   24 / 7 (days of the week)= remainder of 3   Purchased on Monday, 3rd day is Thursday. Next day, which he won't have a new combination for, is Friday. (Friday)
<result>D</result>
On Monday, Kramer purchases exactly 3 new shirts, 2 new sweaters, and 4 new hats, On the following day and each subsequent day thereafter, Kramer wears one of his new shirts together with one of his new sweaters and one of his new hats. Kramer avoids wearing the exact same combination of shirt, sweater, and hat for as long as possible. On which day is this no longer possible?