What is the square root of 576/5?

Solve for d<br> –3d + 10 − 5d = –10 − 10d

deff fn [24]

Your answer would be -2

6 0

2 years ago

PLEASE HELP 100 points + b.

VLD [36.1K]

Road trippin' with my two favorite allies

Fully loaded we got snacks and supplies

It's time to leave this town, it's time to steal away

Let's go get lost anywhere in the U.S.A.

Let's go get lost, let's go get lost...

Blue you sit so pretty west of the one

Sparkle light with yellow icing just a mirror for the sun

Just a mirror for the sun

These smiling eyes are just a mirror for...

So much has come before those battles lost and won

This life is shining more forever in the sun

Now let us check our heads and let us check the surf

Staying high and dry's more trouble than it's worth in the sun

Just a mirror for the sun

These Smiling eyes are just a mirror for...

In Big Sur we take some time to linger on

We three…

8 0

3 years ago

Read 2 more answers

Help ASAP I’ll mark you as brainlister

Rainbow [258]

Answer:

If your install Bratleby on your device, It will help you with this. But you will have to put in an email. and it will give 10 questions to answer for free. Sorry that I cannot help you with this.

Step-by-step explanation:

8 0

3 years ago

The 5 students in Mrs. Jackson's class were asked how many minutes it takes them to get to school in the morning. Here is what t

saveliy_v [14]

Answer:

the mean in all of the numbers added together devided by how many numbers there are so it would be 8.4, and the median is the middle so it would be 9.

Step-by-step explanation:

your welcome

3 0

2 years ago

Dy/dx = y/x^2

Lady_Fox [76]

Dy/dx = y/(x^2)
dy/y = dx/(x^2)
int[dy/y] = int[dx/(x^2)] ... apply integral to both sides
ln(|y|) = (-1/x) + C
|y| = e^{(-1/x) + C}
|y| = e^C*e^(-1/x)
|y| = C*e^(-1/x)
y = C*e^(-1/x)

So you have the correct answer. Nice job.

------------------------------------------------

Check:
y = C*e^(-1/x)
dy/dx = d/dx[C*e^(-1/x)]
dy/dx = d/dx[-1/x]*C*e^(-1/x)
dy/dx = (1/(x^2))*C*e^(-1/x)
is the expression for the left hand side (LHS)

y/(x^2) = [C*e^(-1/x)]/(x^2)
y/(x^2) = (1/(x^2))*C*e^(-1/x)
is the expression for the right hand side (RHS)

Since LHS = RHS, this confirms the solution for dy/dx = y/(x^2)

8 0

3 years ago