Question

What is tw if t=6 and w-3 =

Answer 1

-18 or 18, the value of w is not clear, it looks like it can be either 3 or -3

Explanation:

So if you substitute the variables for there actual value the equation would be 6(-3) or 6(3)

A negative times a positive is a negative so -3 or 3 times 6 is -18 or 18

Answer 2

With t = 6 and w = -3, the ratio
`\((t)/(w)\)` simplifies to -2. This implies that for each unit increase in t, w decreases by 2 units, demonstrating an inverse relationship.

To find
`\( (t)/(w) \)` with t = 6 and w = -3, substitute these values into the expression. Thus,

`\[ (t)/(w) = (6)/(-3) \]`

Simplifying the fraction, we get -2. This means that when t = 6 and w = -3, the ratio
`\( (t)/(w) \)` is -2.

Ratios express the relationship between two quantities, and here, for every unit increase in t, w decreases by 2 units. It's crucial to note that negative ratios, like -2, indicate an inverse relationship: as t increases, w decreases, and vice versa, but with a factor of 2.

The complete question is:

What is t/w if t = 6 and w = -3?