@Mertsj Can you help me set up a 5 step problem -thing?
I don't know what a 5 step problem thing is.
Let me copy and paste it. :P
The first 3 steps say this: Step 1: Pick a friend or family member to be the character of your word problem. This friend or family member may do one of the following: Drive a boat Drive a jet ski Step 2: Select a current speed of the water in mph. Step 3: Select the number of hours (be reasonable please) that your friend or family member drove the boat or jets ski against the current speed you chose in step 2. I put: Monica is driving a boat at 40 mph, for 2 hours. But, what confuses me is the way they word Step 4. Step 4 says: Step 4: Select the number of hours that your friend or family member made the same trip with the current (this should be a smaller number, as your friend or family member will be traveling with the current). And here is step 5: Step 5: Write out the word problem you created and calculate how fast your friend or family member was traveling in still water. Round your answer to the nearest mph.
Have to wait...I'm on the phone
Alright. Will you be very long? I can ask someone else if you're too busy.
@ash2326 could you help?
Step four is asking how long it takes them when they're not going against the current - like the current in the ocean, the direction the water is moving
Would I have to make that up?
Yeah, I think it just wants you to pick a smaller amount of time
So, I could say Monica is driving a boat at 40 mph, for 2 hours. And Mike was doing the same, but only for 1 hour?
Whats the current speed?
Are you done with me?
lets assume the current speed is 8mph. the boat is driven at 40 mph against the current you assumed he was driving for 2 hours the trip (d) is calculated like this: s = d/t => (40-8) = d / 2 => 3 = 2*(40-8) d= 64 miles for the same trip (64miles) now with the flow you want to know the time. s = d/t => (40+8) = 64/t => t=64/(40+8) t= 1.33 hours ~ 1h20h for standing still water and for the same trip (64miles) t = 64/40 = 1.6h ~ 1h36min
Not really @Mertsj I'm still confused.
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