Joanne has a toy box. the box contains three toy cars two dollars and five balls. without looking is Joanne chooses a toy from the box what is the probability of not selecting a toy car

Answers

Answer 1

Answer:mkpewmg pmblembmfe

Step-by-step explanation:

7 t8gt385uhg


Related Questions


Suppose that a company has just purchased a new computer for $2400. The company chooses to
depreciate using the straight-line method for 3 years.
(a) Write a linear function that expresses the book value of the computer as a function of its age.
V(x)

Answers

The linear function is V(x) = 800x + 2400.

Given,

The cost of computer when purchased (the initial book value), V = 2400 (x = 0)

Company chooses to depreciate for 3 years using straight line method.

The book value after 3 years = 0 (x = 3)

We have to write a linear function that expresses the book value of the computer as a function of its age V(x).

Here, the value is depreciating over 3 years.

That is 2400 in 3 years = 2400/3 = 800

That is depreciating $800 in a year.

Now we can write the equation as:

V(x) = 800x + 2400

When we consider slope-intercept form, we can check that the above given equation of a line passes through two points: (0, 2400) and (3, 0)

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A company employs 36 men and 9 ladies, what is the ratio of men to
ladies?

Answers

Answer: 4:1

Step-by-step explanation:

36 men: 9 ladies

36/9=

4/1 ==> 4 men: 1 lady

4:1

Essentially, the ratio would be 36:9. However, these numbers both can be reduced by 9.

36 / 9 = 4

9 / 9 = 1

Because of this reduction of numbers, the ratio of men to ladies would be 4:1, with there being more men than ladies.

When Akiko rides her bike to school, she travels 1 mi for every 6 min. Does this ratio mean that it takes Akiko 6 min to get to school? Explain

Answers

Answer: No

Step-by-step explanation:

Answer: no

Step-by-step explanation: because it says 1 mile for every 6 minutes not it takes Akiko 1 mile in 6 minutes to get to school

A laptop computer has a regular price of $500 and is on sale for $330. What percent of the regular price is the savings?

Answers

Answer:

i belive its 34% becouse you are saveing 170 dollars

Jennifer purchased a flower on Monday that was 4 2/3 inches tall. By Friday, the flower was 6 1/4 inches tall. How many inches did the flower grow between Monday and Friday?

A. 25/4
B. 11
C. 2
D. 19/12

Answers

Answer: 19-12

6 1/4 - 4 2/3 = 1 7/12 = 19/12

Solve for g.
3g + 3 = 9
g=

Answers

Answer:g=2

3g+3-3=9-3

3g=6

3g/3=6/3

g=2

Step-by-step explanation:

there you go

Answer:

[tex] \bf \implies g \: = 2[/tex]

Step-by-step explanation:

[tex] \bf \longrightarrow3g + 3 = 9[/tex]

[tex]\bf \longrightarrow3g = 9 - 3[/tex]

[tex]\bf \longrightarrow3g = 6[/tex]

[tex]\bf \longrightarrow g = \bf\frac{ \cancel{6}}{\cancel{3}}2[/tex]

[tex]\bf \longrightarrow g = 2[/tex]

What is the domain and range of f(x)=24

Answers

Answer:  Domain:(−∞,∞),{x|x∈R} Range:{y|y=24}

Answer:

y=

24

x

Step-by-step explanation:

y

=

24

x

if im not mistaken

After a translation the image of A(-6,-2) is B(-4,-4). What is the image of the point C(3,-1) after this translation?

A. (-5,1)
B.(5,-3)
C.(5,1)
D.(-5,-3)

Answers

Answer:  B.(5,-3)

===========================================================

Explanation:

The preimage (-6,-2) shifts to the image point (-4,-4)

Focus on the x coordinates. The jump from -6 to -4 is an increase of 2. So we have x become x+2

Now focus on the y coordinates. The jump from -2 to -4 is -2, so y becomes y-2

The translation rule we use is [tex](\text{x},\text{y})\to (\text{x}+2,\text{y}-2)[/tex] which shifts the point 2 units to the right and 2 units down.

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

Let's apply this rule to the point (3,-1)

[tex](\text{x},\text{y})\to (\text{x}+2,\text{y}-2)\\\\(3,-1)\to (3+2,-1-2)\\\\(3,-1)\to \boldsymbol{(5,-3)}\\\\[/tex]

The preimage (3,-1) shifts to the image (5, -3)

A city received 48.24 inches of rain during a year. What was the average for each of the twelve months of the year? inches

Answers

Answer:

4.02 inches

Step-by-step explanation:

48.24/12= monthly average

=4.02 inches

Find the value of y if the line through the two given points is to have the indicated slope. (-4,y) and (-5,1), m= 2
Y= ?

Answers

Answer:

Y= 1/2

Step-by-step explanation:Equation of a straight line:

Gradient= y2-y1/x2 -x2=m

Given that:

y2=1

y1=Y

x1=-4

x2=-5

1-y/-4-(-5) =2

1 - y/-4+5 =2

cross multiply

2(1-y) = -4+5

2-2y =1

-2y =1-2

-2y = -1

divide both sides by the coefficient of y

Y = 1/2

pleaseeeeee help meee

Answers

Answer:

A) x = m - n - p

Step-by-step explanation:

m - x = n + p

subtract m from both sides

m - x (- m) = n + p (- m)

m cancels out on the left and stays on the right

- x = n + p - m

divide by -1 because this is the constant in front of x

visualize as -1*x if it helps (anything multiplied by 1 is that number)

(- x / -1) = (n / -1) + (p/ -1) - (m/ -1)

the positives become negative and the negatives become positive

x = -n - p + m or x = m - n - p

Solve. m/5=4 Responses 4/5 5/4 9 20

Answers

Answer: m=20

Step-by-step explanation:

Isolate m by multiplying 5 on both sides. m= 4*5 => m=20

What is the order from least to greatest 9/7, 0.1, 1/4, 40% help

Answers

The order from the least to the greatest is 0.1, 1/4, 40%, 9/7.

What is the order?

The numbers given are in improper fraction, decimals, proper fraction and percentage.

Improper fraction is a fraction in which the numerator is greater in value than the denominator. Proper fraction is a fraction in which the numerator is less in value than the denominator. A decimal is a number that consists of integers and non-integers separated by a decimal point. Percentage is the fraction of an amount expressed as a number out of 100.

For ease, all the numbers would be converted to percentages :

9/7 x 100 = 128.57%

0.1 = 10%

1/4 x 100 = 25%

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What is the domain and range of f(x) = 21?
A Domain: All real numbers
Range: (21)
B
C Domain: (21)
Domain: All real numbers greater than or D
equal to 21.
Range: All real numbers
Range: All real numbers
Domain: All real numbers
Range: All real number greater than or
equal to 21

Answers

The domain is all real numbers and the range is 21 for the given function that is f(x) = 21.

According to the question, the domain can take only those values through which expression can be defined. And the range is the set of values for the given function.

Therefore, the function is: f(x) = 21

So, for this expression, the variable 'x' can take any real values from the interval of (-∞ , ∞).

And the range is 21 for the given function.

Hence the domain is (-∞ , ∞) and the range is 21.

What is domain and range in the function?

The domain of a function can be defined as the complete set of all the possible values for the dependent variables. Similarly, the range of the function can be expressed as the set of all the values which can be assumed by the expression of the function.

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I need the answer which includes m∠ == and the reason

Answers

The value of m<DEC is given as 35 degrees

Angle on a Straight line

In the given figure, to find the missing value of angle DEC, we can easily relate this to angle on a straight line.

The law states that the sum of all angles on a straight line are equal to 180 degrees.

[tex]m < CEF + m < DEC = 180^0\\145^0 + m < DEC = 180^0\\m < DEC = 180^0 - 145^0\\m < DEC = 35^0[/tex]

The value of the angle m<DEC is equal to 35 degrees.

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The first three terms of the geometric series are: x+5,x+1, and x.
Calculate the:

a)Value of x
b) common ration
c) limiting sum

Answers

Answer:

Step-by-step explanation:

x= -2

Isn't -4(-2)=8.
It should be r = 8 + 58=66?
r = 66

Answers

Yes all size are the equal amount.
And yes -4(-2)=8

I will mark brainliest, answer choices are:

Quadrant I
Quadrant 2
Quadrant 3
Quadrant 4
A"(0,2)
A"(1,-2)

Answers

Answer:

ok..I think it Is C or B! not 100% sure tho..

the formula v = x can be used to find the volume of a cube where x repersents the lenth of each edge of the cube

what is the volume of a cube with edges of lenth x=4 feet enter the answer as a whole number or decimal the box below

Answers

Answer:

64

Step-by-step explanation:

Formula is V = x³

For x = 4 feet
V =4³ = 4 x 4 x 4 = 64 cubic feet

(5, 7), (-3,-4)
Find the slope

Answers

Its change in y / change in x so the y value changes by -4-7 so -11 and the x value changes by -3-5 so -8 so the gradient is -11/8

Answer:

[tex]\dfrac{11}{8}[/tex]

Step-by-step explanation:

Slope formula

[tex]\textsf{Slope}=\dfrac{y_2-y_1}{x_2-x_1}[/tex]

[tex]\textsf{where $(x_1,y_1)$ and $(x_2,y_2)$ are two points on the line.}[/tex]

Define the points:

[tex]\textsf{Let}\:(x_1,y_1)=(5,7)[/tex]

[tex]\textsf{Let}\:(x_2,y_2)=(-3,-4)[/tex]

Substitute the defined points into the formula:

[tex]\implies \textsf{Slope}=\dfrac{-4-7}{-3-5}=\dfrac{-11}{-8}=\dfrac{11}{8}[/tex]

Therefore, the slope of (5, 7) and (-3, -4) is 11/8.

Estimate the product
306
×
673
by first rounding each number to the nearest hundred.
Enter your answer in the box.

Answers

Answer: Question: 306 × 673 = 205,938  Estimate: 300 × 700 = 210,000

See more below

Step-by-step explanation:

306 round to the nearest hundred is 300 because 306 ≥ 300

And 673 rounds to 700 because its to the nearest hundred. Here is the problem.    

    306

  × 673

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

  205,938

So, 205, 938 is underestimate to 210,000

Click down here for more ideas

https://www.toppr.com/ask/en-us/question/estimate-the-product-475times-225-rounding-off-each-number-to-the-nearest-hundred/

The estimated the product of 306×673 by first rounding each number to the nearest hundred is: the estimated product of 306 and 673 is 210000.

Given: 306 × 673 = 205,938  

Estimate: 300 × 700 = 210,000

306 round to the nearest hundred is 300 because 306 ≥ 300

And 673 rounds to 700 because its to the nearest hundred.

Now, we have,

   306

 × 673

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

 205,938

Now, multiply the rounded numbers:

300 * 700 = 210000

So, the estimated product of 306 and 673 is 210000.

So, We have,

205, 938 is underestimate to 210,000.

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On January 1, 2021, Hoosier Company purchased $920,000 of 10% bonds at face value. The bond market value was $975,000 on December 31, 2021. Required: Prepare the appropriate journal entry on December 31, 2021, to properly value the bonds assuming the bonds are classified as: (If no entry is required for a transaction/event, select "No journal entry required" in the first account field.) Trading securities. Securities available-for-sale. Held-to-maturity securities.

Answers

The value of bonds assuming the bonds are classified as: (If no entry is required for a transaction/event, select "No journal entry required" in the first account field.) is Dr.$ [tex]$55,000[/tex] and Cr. $ [tex]55,000[/tex]

We are required to Prepare the appropriate journal entry on December 31, 2018, to properly value the bonds assuming the bonds are classified as

1. Trading securities.

2. Securities available for sale.

3. Held-to-maturity securities

For Dec 31,2021: For valuation of the bonds are classified as Trading securities (975,000-920,000) is Dr.$ [tex]$55,000[/tex] and Cr. $ [tex]55,000[/tex]

For Dec 31,2021: For valuation of the bonds are classified as Securities available for sale (975,000-920,000) is  Dr.$ [tex]$55,000[/tex] and Cr. $ [tex]55,000[/tex]

For Dec 31,2021: No journal entry required as this is held to maturity.

Bonds: The term "bond market" refers to all debt securities trades and issuance, and it is also used interchangeably with the terms "debt market," "fixed-income market," and "credit market." Bonds are frequently issued by governments to raise money for debt repayment and infrastructure development.

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A square classroom is 5 to the power of 2 ft wide. The classroom has an area of

Answers

Answer:625 ft

Step-by-step explanation:

Given ,

The shape of classroom is a square .

The length of one side (width) is 5^2 ft = 25 ft

Area of a square classroom = (side)^3

=> Area = (5)^3 = 125 ft.

the soil for house plants consists of 12 percent water.if someone wants to plants flower that need 28 percent water in the soil, how many litters of water they need to add to 5 kg of soil?

Answers

1.111 liters of water must be added to 5 kilograms of soil.

How much water we need to add in a soil sample

According to the statement, water percentage is equal to the ratio of water mass divided by the total mass of water and dust and multiplied by 100. Then, the initial and final percentages are defined below:

Initial percentage

y / 5 = 0.12                              (1)

Final percentage

(y + x) / (5 + x) = 0.28             (2)

Then, we need to resolve the resulting system of linear equations:

y = 0.6                  (1)

y + x = 1.4 + 0.28 · x

0.72 · x = 1.4 - y

x = 1.944 - 1.389 · y

x = 1.111

We need to add 1.111 kilograms of water. If the density of a kilogram per liter, the volume required in liters is:

V = (1.111 kg) / (1 kg / L)

V = 1.111 L

1.111 liters of water must be added to 5 kilograms of soil.

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Substitute the given values into the given formula and solve for the unknown variable. if necessary, round to one decimal place.

Answers

The solution for the unknown variable in I = PRT where I = 2160, P =24000 and R = 0.03 is 3

How to substitute the given values into the given formula and solve for the unknown variable?

The given parameters are

I = PRT

Where

I = 2160, P =24000 and R = 0.03

Substitute I = 2160, P =24000 and R = 0.03 in the above equation I = PRT

2160 = 24000 * 0.03 * T

Evaluate the product

So, we have

2160 = 720 * T

Divide both sides by 720

T = 3

Hence, the solution for the unknown variable in I = PRT where I = 2160, P =24000 and R = 0.03 is 3

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BD bisects R
А.
9x
(8x + 3)º
D

Answers

Step-by-step explanation:

9x°+(8x+3)=180°

17x°+3=180°

17x°=180°-3°

17x°=177°

x=177/17

x=10.41

I need help asap please. Is it yes or no

Answers

No: g(x) of not the inverse function of f(x)

Given data

f(x) = -4 ( -2x + 9 )^3 - 8

g(x) = - cube root ( -5x + 6 ) + 2

How to find the inverse function of f(x)

f(x) = -4 ( -2x + 9 )^3 - 8

dividing through by - 4 gives

= ( -4 ( -2x + 9 )^3 ) / -4 - ( 8  / -4)

= ( -2x + 9 )^3 -  ( -2 )

=  ( -2x + 9 )^3 + 2

finding the cube root

= ( -2x + 9 )^3 + 2

= cube root ( ( -2x + 9 )^3 + 2 )

= ( -2x + 9 ) +  cube root ( 2 )

( -2x + 9 ) +  cube root ( 2 ) ≠ g(x) = - cube root ( -5x + 6 ) + 2

The equation solved is not equal to g (x), therefore we can say that g(x) of not the inverse function of f(x)

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If f(x) = x^3, write a new function, g (x), that applies the following transformations
A reflection across the x-axis
A vertical stretch by a factor of 4
A reflection across the y-axis
A horizontal compression by a factor of 1/5
Your answer must begin with " g (x)= "

Answers

The function g(x) that represents the required transformations of f(x) = x³ are;

A reflection across the x–axis;

g(x) = -(x³)

A vertical stretch by a factor of 4;

g(x) = 4•f(x)

A reflection across the y–axis;

g(x) = (-x)³

A horizontal compression by a factor of 1/5;

g(x) = (x/5)³

How can the required transformation of f(x) be obtained?

The function g(x) that represents the reflection of f(x) across the x–axis is presented as follows;

g(x) = -f(x)

Therefore, we have;

f(x) = x³

Which gives;

g(x) = -(x³)

The function, g(x) that represents a vertical stretch of a function f(x) by a factor of c, is presented as follows;

g(x) = c•f(x)

Where c = 4, we have;

g(x) = 4•f(x)

Therefore;

g(x) = 4•x³

The function g(x) that represents a reflection across the y–axis is presented as follows;

g(x) = f(-x)

Therefore;

g(x) = (-x)³

The function, g(x), that represents the horizontal compression of f(x) by a factor of c is presented as follows;

g(x) = f((1/c)•x)

Which gives;

g(x) = ((1/5)•x)³ = (x/5)³

g(x) = (x/5)³

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Graph the solution of the inequality on a number line. 3(x – 2) – (1 – x) > 2x – 7

Answers

The solution to the given inequality is x > 0. The graph of the solution to the inequality is shown below

Graphing Inequalities on a Number line

From the question, we are to determine the solution of the given inequality

The given inequality is

3(x – 2) – (1 – x)  > 2x – 7

Solving the inequality

3(x – 2) – (1 – x)  > 2x – 7

First, clear the parentheses by applying the distributive property

3x - 6 - 1 + x > 2x - 7

4x -7 > 2x - 7

Then,

4x - 2x > -7 + 7

2x > 0

x > 0/2

x > 0

Hence, the solution to the given inequality is x > 0. The graph of the solution to the inequality is shown below

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Since January 2000, the population of the city of Brownville has
grown according to the mathematical model y = 720,500(1.022)x, where x is the
number of years since January 2000. If this trend continues, use this model to
predict the year during which the population of Brownville will reach 1,548,800)

Answers

The population of the Bownville city reach 1,548,800 at nearly 2015

Given, Since January 2000,

The population of the city of Brownville has grown according to the mathematical model.

Y= 720,500(1.022) x

Where, X= number of years

To find:  If this continues, predict the year during which population of Brownville will reach 1,548,800

Starting population = 720,500

Growth rate = 1.022

(720500) (1.022) x = 1,548,800

1.022x = 2.1496

Taking log on both sides

log1.022x = log2.1496

x log 1.022 = log 2.1496

x=log 1.022×2.1496

x=15

Therefore, nearly it takes 15 years to reach the population 1,548,800

Hence the population of the Bownville city reach 1,548,800 at nearly 2015.

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