Showing posts with label direct variation. Show all posts
Showing posts with label direct variation. Show all posts

Thursday, August 5, 2010

Note on Direct Variation

Finding the Formula for Direct Variation.
In this lesson let me help you on direct variation.Direct variation relations have the form y = kx where x and y are variables and k is a non-zero constant. The formula for a direct variation relationship can be found with the following steps.

Step 1: Translate the statement into a direct variation formula.

y is directly proportional to x means

y =k·x

Step 2: Substitute known values to find k.
Step 3: Substitute k and write the formula.

Examples

u is proportional to v. If u = 16 when v = 4, then write the formula for the relation between u and v. This could also help us on maths project class 10

Step 1: Translate the statement into a direct variation formula.

u is proportional to v means

u =k·v

Step 2: Substitute known values to find k.

16 = k· 4

k=164=4

Step 3: Substitute k and write the formula.
u =4v
Conclusion: the formula to express the relationship between u and v is u =4v
I hope my information on this topic is more helpful to you in understanding this. Keep reading and leave your comments.