In a clothing store there is a - 20% discount on all pants in the store. For customers with a membership there is a further 10% discount. Daniel wants to buy a pair of pants and has a membership card, the cost of the pants is 150 $: How much will Daniel need to pay in total?
To solve this problem, we'll sequentially apply the discounts.
Let's calculate:
Step 1: The store discount is 20%, so the price after the store discount is:
\text{Price after 20\% discount} = \150 \times (1 - 0.20) \)
\text{Price after 20\% discount} = \150 \times 0.80 = \120
Step 2: With the membership card, Daniel gets an extra 10% discount on the already reduced price of \( \120.
\text{Price after additional 10\% discount} = \120 \times (1 - 0.10) \)
\text{Price after additional 10\% discount} = \120 \times 0.90 = \108
Therefore, the total amount Daniel needs to pay is \108 \).
Hence, the correct choice is 2: 108 \, \ \).