However, it is generally safe to assume that there are at least 12 cups of coffee in a Tim Hortons box.Ĭaffeine can be difficult to avoid, especially when consumed in coffee. There is no definitive answer to this question as the amount of coffee in a Tim Hortons box can vary depending on the size of the box and the type of coffee being purchased. If you want a double double, place an order for a regular coffee and one cream and sugar. Then, to customize the beans, select the ones you like, such as decaffeinated beans. To order your favorite drink, download and install the app on your iOS or Android device. The Tim Hortons app is used to order coffee. Using a credit card, debit card, or Apple Pay, you can deposit money into your account. If you don’t already have an account, you must select the location where you want to place your order. It is possible to download the app for Android or iPhone. The Tim Hortons app is available for free download from the Apple App Store and the Google Play Store. If you want to add milk, cream, sugar, or low-calorie sweetener, you must specify in the details section. Coffee can be ordered through the franchise’s app and picked up right away. Tim Hortons can be found all over North America. Tim Hortons is a convenient and quick way to get a good cup of coffee. That’s it! Now you know how to order a box of coffee from Tim Hortons. Tim Hortons promises to deliver your coffee within 5-7 business days. When you call, you’ll need to provide the following information: -The type of coffee you want to order -The number of boxes you want to order -Your credit card information Step 3: Wait for your coffee After you’ve placed your order, all you need to do is wait for your coffee to be delivered. Here’s a step-by-step guide on how to order a box of coffee from Tim Hortons: Step 1: Gather your materials In order to order a box of coffee from Tim Hortons, you’ll need the following items: -A phone -A credit card -The Tim Hortons coffee you want to order Step 2: Call Tim Hortons Once you have your materials, the next step is to call Tim Hortons. Thankfully, the process is not nearly as complicated as we might have thought. And while we may feel like we know everything there is to know about Tim Hortons, there’s one area that continues to perplex us: how to order a box of coffee. We stop in for our morning coffee, to grab a quick lunch, or to catch up with friends. if n=0, print the time in hours & minutes.įor every index i we are first setting the ith bit high, then setting it low to look for different bit combinations.Assuming you would like an introduction for an article discussing how to order a box of coffee from Tim Hortons: Brewed Awakenings: How to Order a Box of Coffee from Tim Hortons For many of us, Tim Hortons is a second home.calculate hour & minute values, if it is valid proceed, else return.We see every index in str has two possible cases: We have to try all the combinations for set bits with the given n number of bits, so we will set every bit of str as 1 once and calculate hour and minute values, if the values lie in the range 0-11 & 0-59 respectively, we will keep this combination of set bit and recur for the next index of str to to try other combinations. First 6 bits in str will be reserved for minute and next 4 bits for hour. There can be atmost 10 set bits so we can use an array str of size 10. Backtracking algorithm is generally exponential in time. If any subproblem does not fit the given constraint then we discard the complete subproblem, moves a step back then try other remaining possible combinations. We need to explore all the possible combinations for set bits which can be solved with backtracking.īacktracking is the approach to solve the problem by testing all possible combinations. If it is valid we will consider it else try other combinations which are valid. Idea is to set ( 1) every bit once and see if the generated value is a valid value for hour (0 to 11) or minute (0 to 59). There can be atmost 10 set bits, 4 bits for hour and 6 bits for minutes. See original problem statement here Solution Approach : Introduction : Hour (0 to 11) can be represented by 4 bits and Minutes (0 to 59) can be represented by 6 bits. Given n set bits, we have to determine all the time that can be represented by those number of set bits.
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