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3 years ago

15

What three numbers can you multiply to get 24?

2 answers:

bezimeni [28]3 years ago

7 0

1x24, 2x12, 3x8 are 3 ways that get 24

wel3 years ago

3 0

Three numbers that are multiplied that = 24

2 * 2 * 6

Simplify

2*2 = 4
4*6 = 24

Answer would be : 2*2*6

You might be interested in

The population of a town is 15,000. It decreases at a rate of 8% per year. In about how many years

Paha777 [63]

Answer:

5

Step-by-step explanation:

If a population is decreasing by 8% we can multiply the population by 92% (1-.08)

which means we have the following equation

population=15000(.92)ⁿ

where n is the number of years

we want to know when the population will be 10,000 so we write

10,000=15,000(.92)ⁿ

.66667=.92ⁿ

a rule we have is

$n=y^x\\log_yn=x$

which means that

$.66667=.92^n\\=log_{.92}.66667$

compute this and get

4.867

round this up to 5

4 0

3 years ago

Simplify or reduce the answer to 1/4+2/7+1/2

V125BC [204]

Answer: 29/28

Step-by-step explanation:

To add fractions we have to calculate the Least Common Denominator of the denominators. Then we have to change each fraction (using equivalent fractions) to make their denominators the same as the Least Common Denominator. Then we can add (or subtract) the fractions.

LCD (4,7,2)= 4·7 = 28

1/4 = 7/28

2/7 = 4·2/28 = 8/28

1/2 = 14/28

Since the fractions have the same denominator we can add them

7/28 + 8/28 + 14/28 = (7+8+14)/28 = 29/28

$\textit{\textbf{Spymore}}$

4 0

3 years ago

(1.357 X 10^9) + 590,000 =

borishaifa [10]

Answer:

1.35759 x 10 ⁹

Step-by-step explanation:

i hope this helped

7 0

3 years ago

7(x^2 y^2)dx 5xydyUse the method for solving homogeneous equations to solve the following differential equation.

aivan3 [116]

I'm guessing the equation should read something like

$7(x^2+y^2) \,dx + 5xy \, dy = 0$

or possibly with minus signs in place of +.

Multiply both sides by $\frac1{x^2}$ to get

$7\left(1 + \dfrac{y^2}{x^2}\right) \, dx + \dfrac{5y}x \, dy = 0$

Now substitute

$v = \dfrac yx \implies y = xv \implies dy = x\,dv + v\,dx$

to transform the equation to

$7(1+v^2) \, dx + 5v (x\,dv + v\,dx) = 0$

which simplifies to

$(7 + 12v^2) \, dx + 5xv\,dv = 0$

The ODE is now separable.

$\dfrac{5v}{7+12v^2} \, dv = -\dfrac{dx}x$

Integrate both sides. On the left, substitute

$w = 7+12v^2 \implies dw = 24v\, dv$

$\displaystyle \int \frac{5v}{7+12v^2} \, dv = -\int \frac{dx}x$

$\displaystyle \dfrac5{24} \int \frac{dw}w = -\int \frac{dx}x$

$\dfrac5{24} \ln|w| = -\ln|x| + C$

Solve for $w$ .

$\ln\left|w^{5/24}\right| = \ln\left|\dfrac1x\right| + C$

$\exp\left(\ln\left|w^{5/24}\right|\right) = \exp\left(\ln\left|\dfrac1x\right| + C\right)$

$w^{5/24} = \dfrac Cx$

Put this back in terms of $v$ .

$(7+12v^2)^{5/24} = \dfrac Cx$

Put this back in terms of $y$ .

$\left(7+12\dfrac{y^2}{x^2}\right)^{5/24} = \dfrac Cx$

Solve for $y$ .

$7+12\dfrac{y^2}{x^2} = \dfrac C{x^{24/5}}$

$\dfrac{y^2}{x^2} = \dfrac C{x^{24/5}} - \dfrac7{12}$

$y^2= \dfrac C{x^{14/5}} - \dfrac{7x^2}{12}$

$y = \pm \sqrt{\dfrac C{x^{14/5}} - \dfrac{7x^2}{12}}$

8 0

2 years ago

2 + 16 + 48 factorizar <br> alguien que me ayude??

Anettt [7]

Answer:

factorizar:

x2−16x + 48

Utilizando el método AC.

(x−12) (x−4)

<h2>Porfavor Brailiest!</h2>

8 0

3 years ago

Read 2 more answers