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josephvaldez518
03.02.2020 •
Mathematics
Afamily is canoeing downstream (with the current). their speed relative to the banks of the river averages 2.75 mi/h. during the return trip, they paddle upstream (against the current), averaging 1.5 mi/h relative to the riverbank. write and solve a system of equations to find the family’s paddling speed in still water. let s equal the families paddling speed and c represent the current
a.
s + c = 2.75
s - c = 1.5
2.125 mi/h
c.
s + c = 2.75
c - s = 1.5
.60 mi/h
b.
2.75s = c
1.5s = c
1.725 mi/h
d.
2.75c = s
1.5c = s
30 mi/h
Solved
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Ответ:
A. s=2.125 mph, c=0.625 mph
Step-by-step explanation:
Let s be the families paddling speed in still water and c be the current speed
1. A family is canoeing downstream (with the current). Their speed relative to the banks of the river averages 2.75 mi/h. Thus,
s+c=2.75
2. During the return trip, they paddle upstream (against the current), averaging 1.5 mi/h relative to the riverbank. Thus,
s-c=1.5
3. We get the system of two equations:
Add these two equations:
Subtract these two equations:
Ответ:
A.
s + c = 2.75
s - c = 1.5
2.125 mi/h
Step-by-step explanation:
Ответ:
4x + x - 3 - 9 + 4x = 6
= 9x - 12 = 6
That's option B
Hope this helps