The original price of a suit is $200. The price increased 30%, and after this increase, the store published a 30% off coupon for a one-day sale. Given that the consumers who used the coupon on sale day were getting 30% off the increased price, how much did these consumers pay for the suit?	Choose the correct choice from the following answers.
A) $182	B) $191	C) $200	D) $209	E) $219
Given the foregoing discussion, it may be obvious now the trap-mistake answer is (C). Even if you can’t remember the correct thing to do, at the very least, learn to spot the trap!   The multiplier for a 30% increases is 1 + 0.30= 
<gadget id="calculator">1 + 0.30</gadget>
<output>1.3</output>
1.3, and the multiplier for a 30% decrease is 1 – 0.30= 0.70, so the combined change is 1.3*0.7= 
<gadget id="calculator">1.3*0.7</gadget>
<output>0.91</output>
0.91, 91% percent of the original, or a 9% decreases. Now, multiply $  200*0.91= 
<gadget id="calculator">  200*0.91</gadget>
<output>182</output>
$182. $182nswer= ($182).
<result>A</result>
The original price of a suit is $200. The price increased 30%, and after this increase, the store published a 30% off coupon for a one-day sale. Given that the consumers who used the coupon on sale day were getting 30% off the increased price, how much did these consumers pay for the suit?