a man swims 1 km in 10 minuts in the direction of current & 1 km in 30 minutes against the direction of the current . what is the speed of the current?.
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Let the speed of the water current be ‘x’ km/min, that of swimmer be ‘y'.
While swimming in the direction of current, net speed of the swimmer: y + x = 1/10 km/min
While swimming against the direction of current, net speed of the swimmer: y - x = 1/30 km/min.
Solving above equations simulteneously, we get....
2y = 4/30…
Hence y = 2/30
and x = 1/30 km/min = 2 km/hr.
plzz mark brainly...
While swimming in the direction of current, net speed of the swimmer: y + x = 1/10 km/min
While swimming against the direction of current, net speed of the swimmer: y - x = 1/30 km/min.
Solving above equations simulteneously, we get....
2y = 4/30…
Hence y = 2/30
and x = 1/30 km/min = 2 km/hr.
plzz mark brainly...
Answered by
6
hello.....
✔️Speed of the water current be ‘x’ km/min
✔️speed of swimmer be ‘y'.
✔️net speed of the swimmer(swimming)
=y + x = 1/10 km/min
✔ against the direction of current, net speed of the swimmer(swimming)
=y - x = 1/30 km/min.
equating.....
✔️Therefore we have two equations:—
X+Y=100 — eq.1
X-Y=33.33 — eq.2
✔️✔️Subtracting eq.2 from eq.1....
X - X +Y - (-Y) = 100–33.33
2Y = 66.66…
Y= 66.66/2
Y= 33.33m/min. (approximately values .)
thank you... ..
✔️Speed of the water current be ‘x’ km/min
✔️speed of swimmer be ‘y'.
✔️net speed of the swimmer(swimming)
=y + x = 1/10 km/min
✔ against the direction of current, net speed of the swimmer(swimming)
=y - x = 1/30 km/min.
equating.....
✔️Therefore we have two equations:—
X+Y=100 — eq.1
X-Y=33.33 — eq.2
✔️✔️Subtracting eq.2 from eq.1....
X - X +Y - (-Y) = 100–33.33
2Y = 66.66…
Y= 66.66/2
Y= 33.33m/min. (approximately values .)
thank you... ..
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