Homework Help: calculus

Posted by sja on Tuesday, October 26, 2010 at 5:11pm.

A particle is moving along the curve y=4((3x+1)^.5). As the particle passes through the point (5,16) its -coordinate increases at a rate of 2 units per second. Find the rate of change of the distance from the particle to the origin at this instant.

No one has answered this question yet.

Answer this Question

Related Questions

calculus - A particle is moving along the curve y=5sqrt(3x+1). As the particle ...
Calculus - A particle is moving along the curve . As the particle passes through...
Calculus - A particle is moving along the curve . As the particle passes through...
Calculus - A particle is moving along the curve . As the particle passes through...
calculus - A particle is moving along the curve below. y = sqrt(x) As the ...
Calculus - A particle is moving along the curve y = 2 √{3 x + 7}. As ...
Calculus - A particle is moving along the curve y = 2 √{3 x + 7}. As ...
Calculus - A particle is moving along the curve y = 2 √{3 x + 7}. As ...
Calculus 1 - A particle is moving along the curve y= 4 \sqrt{3 x + 1}. As the ...
calculus - A particle is moving along the curve y= 3sqrt3x+1. As the particle ...

For Further Reading

First Name:
School Subject:
Answer: