Related Rates (differentiating)

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Homework Help Overview

The problem involves related rates in the context of a square's area, specifically determining how fast the area is increasing given a side length and its growth rate.

Discussion Character

  • Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants discuss the appropriate formula for the area of a square and question the original poster's use of variables. There is an exploration of the relationship between length and width in the context of a square.

Discussion Status

Participants are engaged in clarifying the correct formula for the area of a square and are addressing assumptions made by the original poster regarding the dimensions. There is a recognition of differing interpretations of the initial setup.

Contextual Notes

Some participants note that the original poster may not have fully recognized the relationship between the length and width of a square, which could affect their understanding of the problem.

soul5
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Homework Statement


How fast is the area of a square increasing when the side is 3 meters in length and growing at a rate of 0.8meter/minute?


Homework Equations


SA=LW
L=3
dL/dt=0.8

The Attempt at a Solution



I have no clue how to start this and I'm bad at word problems.
 
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Wrong formula, find the correct formula and we'll proceed.
 
rocomath said:
Wrong formula, find the correct formula and we'll proceed.

It's not really wrong, if it's square then just set W=L. So SA=L^2. Now we can proceed, right?
 
Dick said:
It's not really wrong, if it's square then just set W=L. So SA=L^2. Now we can proceed, right?
Eh, I can somewhat agree ... but I still assume OP didn't realize W=L :p (noticing in the post, L=3)
 

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