0.2 as a whole number

Answers

Answer 1

Answer: Ummm there is no possible way to change 0.2 into a whole number but you can change it into a fraction by simply putting the number of the place it is in under it like this 2/10=0.2

Answer 2

Answer: The smallest whole number is ' 1 '.

0.2 is only 20% of ' 1 '.

0.2 does not have what it takes to be a whole number.

Hope this helps :)

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Find the sum of the given polynomials. 5m + 2n, n - 3m, and 7 - 3n

Answers

5m+2n+n-3m+7-3n =2m +7

Answer:

2n + 7

Step-by-step explanation:

(n-3)(n-5)what's the equivalent

Answers

Lets expand the expression using the FOIL method
FOIL=First,Outer,Inner,Last

We'd start by multiplying the first numbers in each parenthesis by eachother:

(n-3)(n-5)
n*n=n²

Now the outer two values...

(n-3)(n-5)
-5n

The inner two values

(n-3)(n-5)
-3n

And the last two values
(n-3)(n-5)
-3*-5=15

Now just put all of the expressions together...

n²-5n-3n+15
simplify
n²-8n+15

Answer=n²-8n+15

Let f(x)=3x-6 and g(x)=x-2. find the g/f and state its domain.

Answers

$f(x)=3x-6;\ g(x)=x-2\n\n(g(x))/(f(x))=(x-2)/(3x-6)=(x-2)/(3(x-2))=(1)/(3)\n\nDomain:x\in\mathbb{R}\ \backslash\ \{2\}$

$f(x)=3x-6\n \n g(x)=x-2\n \n (g(x))/(f(x))=(x-2)/(3x-6)=(x-2)/(3(x-2))=(1)/(3)\n \n D\left((g(x))/(f(x))\right)= R$

Dixie packaging co has contracted to manufacture a box with no top that is to be made by removing squares of width x from the corners of a 15-in by 60-in piece of cardboard.a) Write a function for the VOLUME of the box as a function of x.

b) Determine x so that the volume of the box is at least 450 cubic inches.

c) Determine x so that the volume of the box is maximum.

Answers

The volume of the box as a function of x V(x) = x ( 60 -2x )( 15-2x )

The volume of the box as a function of x inches 0.55 inches ≤ x ≤ 6.79

The volume of the box is maximum x ≥ 6.79 inches

Given ,

The box with no top that is to be made by removing squares of width x

The corners of a 15-in by 60-in piece of cardboard.

Volume can be represented by this function below

V(x) = x ( 60 -2x )( 15-2x )

Where : x = height , ( 60 - 2x ) = length , ( 15 -2x ) = width

The volume of the box as a function of x is V(x) = x ( 60 -2x )( 15-2x )

To determine x so that,

The volume of the box ≥ 450 inches

V(x) = x ( 60 -2x )( 15-2x )

The volume of the box is at least 450 cubic inches.0.55 inches ≤ x ≤ 6.79 inches

The value of x for which volume of the box is maximum will be x ≥ 6.79 inches.

For more information about Volume of the square click the link given below

//httpsbrainly.com/question/23245822

Answer:

a) V(x) = x ( 60 -2x )( 15-2x )

b) 0.55 inches ≤ x ≤ 6.79 inches

c) x ≥ 6.79 inches

Step-by-step explanation:

Given data:

No top, cardboard dimensions ; 15-in by 60-in

a) A function for the volume of the box as a function of x the Volume can be represented by this function below

= V(x) = x ( 60 -2x )( 15-2x )

where : x = height , ( 60 - 2x ) = length , ( 15 -2x ) = width

b) determine x so that the volume of the box ≥ 450 inches

450 = x( 60 - 2x ) ( 15 -2x ) ( solving the equation )

0.55 inches ≤ x ≤ 6.79 inches

c ) The value of x for which volume of the box is maximum

will be x ≥ 6.79 inches

NYS COMMON CORE MATHEMATICS CURRICULUM Lesson 17 Date Name Lesson 17 Solutions Eric's father works two part-time jobs, onc in the morning and one in the afternoon, and works a total of 40 hours each 5-day workweek. If his schedule is the same each day, and he works 3 hours each morning, how many hours does Eric's father work each afternoon?

Answers

Answer:

Eric's father work 5 hours each afternoon

Step-by-step explanation:

Let x be the no. of hours Eric's father work each afternoon

He works for hours in morning each day = 3

He works for total hours in morning in 5 days= $3 * 5 = 15$

He works for total hours in afternoon in 5 days=5x

We are given that he works a total of 40 hours each 5-day workweek.

ATQ

15+5x=40

5x=25

x=5

Hence Eric's father work 5 hours each afternoon

The product of two consecutive integers is 420. Which quadratic equation can be used to find x, the lesser number?

Answers

The product of two consecutive integers is 420 is 20 and 21.

Consider x one the two number

Then the successor of x = x + 1

Then x and x+1 are the consecutive numbers

Now according to the question,

The product of two consecutive integers is 420,

Then, multiply x and x+1 and equate it to 420

Therefore,

⇒ x(x+1) = 420

⇒ x² + x = 420

⇒ x² + x - 420 = 0

This is a quadratic equation

Now solve it to find the value of x

We can write it as,

⇒ x² + 21x - 20x - 420 = 0

⇒ x(x + 21) - 20(x + 21) = 0

⇒ (x+21)(x-20) = 0

⇒ x = 20 or x = -21

Since number should be an integer so - 21 is absurd.

Hence, consecutive numbers are,

20 and 21

Learn more about the multiplication visit:

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