N-6 divided by 3 = -4 what is n

Mathematics

2 answers:

puteri [66]3 years ago

8 0

-6 is the answer that you want

RideAnS [48]3 years ago

4 0

N= -6
put n-6 divided by 3 in a fraction and multiply by 3 to cancel out the denominator and then multiply -4 by 3 to get -12. you should now get n-6=-12 so you now should add the -6 over to the other side making you get n=-6.

You might be interested in

the ratio of boys to girls on the swim team is 5 to 4 . How many girls are on the team if there are 65 boys

gregori [183]

Write and solve an equation of ratios:

5 65

--- = ------

4 x

Then 5x = 260, or x = 52. There are 52 girls on the team. Note, as a check, that 65/52 reduces to 5/4, as it must.

4 0

3 years ago

Read 2 more answers

The function g(x) = x3 has the point (-3, -27) on its graph. The function g(x) is even or odd

sashaice [31]

Answer:

The function g(x) is odd.

Step-by-step explanation:

Even and odd functions:

If for every value of x, f(x) = f(-x), the function is even.

If for every value of x, f(x) = -f(x), the function is odd.

If those statements are false, the function is neither even nor odd.

In this question:

$g(x) = x^{3}$

$g(-x) = (-x)^{3} = -x^{3} = -g(x)$

Since g(x) = -g(-x), the function g(x) is odd.

8 0

3 years ago

The proof for the product property of logarithms requires simplifying the expression logb(bx y) to x y. Which property is used t

masya89 [10]

You can use the properties of logarithm to derive the simplified form of the given expression.

The simplification of the given expression requires the given below properties of logarithm

$log_a(b^c) = c \times log_a(b)\\\\$
$log_b(b) = 1$

<h3>What is logarithm and some of its useful properties?</h3>

When you raise a number with an exponent, there comes a result.

Lets say you get

$a^b = c$

Then, you can write 'b' in terms of 'a' and 'c' using logarithm as follows

$b = log_a(c)$

Some properties of logarithm are:

$log_a(b) = log_a(c) \implies b = c\\\\\log_a(b) + log_a(c) = log_a(b \times c)\\\\log_a(b) - log_a(c) = log_a(\frac{b}{c})\\\\log_a(b^c) = c \times log_a(b)\\\\log_b(b) = 1$