Answer :
Here is the sollution:
During one rotation the wheel covers the distance of its circumference that can be counted with formula:
[tex]x=2*π*r[/tex]
in which r is radius, then:
[tex]x=2*3,14*0.30m=1,884m[/tex]
We know that it rotates 185 times so you need to multiply the wheel's circumference by 185 to get total distance (D):
[tex]D=185*x=185*1,884m=348,54m[/tex]
The answer is that the vehicle traveled 348,54 m far.
During one rotation the wheel covers the distance of its circumference that can be counted with formula:
[tex]x=2*π*r[/tex]
in which r is radius, then:
[tex]x=2*3,14*0.30m=1,884m[/tex]
We know that it rotates 185 times so you need to multiply the wheel's circumference by 185 to get total distance (D):
[tex]D=185*x=185*1,884m=348,54m[/tex]
The answer is that the vehicle traveled 348,54 m far.
The circumference of any circle is (2 pi) x (radius) .
185 times the circumference of a circle is (185) x (2 pi) x (radius) .
If the wheel doesn't slip, then it rolls (185) x (2 pi) x (0.3 m) = 348.72 m (rounded)
185 times the circumference of a circle is (185) x (2 pi) x (radius) .
If the wheel doesn't slip, then it rolls (185) x (2 pi) x (0.3 m) = 348.72 m (rounded)
