Eli is comparing the prices of things in the following two flyers Eli only wants to get the best deals he knows he will have to visit both stores help Eli find the best deal for each item

Answer:

it should be in the ratio of 3:4

Step-by-step explanation:

100w= 75f

w/f = 75/100

 = 3/4

 = 3:4

Step-by-step explanation:

-4

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Answer:

2+(-6)

2-6

-4

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BIFFY OUT!!!

Answer:

(2d +7y) cm

Step-by-step explanation:

length of rope= 1st part +2nd part +3rd part

1st part= 2d

2nd part= d +2y

3rd part

= 2nd part +3y -2d

= d +2y +3y -2d

= 5y -d

Thus, length of rope

= 2d +d +2y +5y -d

= (2d +7y) cm

The cost when two plans cost the same amount is $90, and the amount of calling for which the two plans cost the same is 650 minutes.

An algebraic expression is an equation made up of variables and arithmetic operations like multiplication and division.

Assume that the two plans have the same costs when x minutes are called.

Therefore, the algebraic statement can be expressed as 26 + (0.10) = 0 + (0.14),

or Plan A Equals Plan B.

By solving this, we can determine how many minutes each of the two plans will cost:

650 minutes are equal to 26 = 0.10x - 0.14x 0.04x.

B) The price when two plans have the same price:

Plan A = 26 + 0.10 x 650

           = 26 + 65 = $90,

or Plan A Equals Plan B = $90.

The following are the answers:

A) Calling for 650 minutes will be equal in price between the two plans.

B) The price is $90 when two plans have the same price.

Hence, The cost when two plans cost the same amount is $90, and the amount of calling for which the two plans cost the same is 650 minutes.

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Step-by-step explanation:

SinA=1/3=p/h

p=1,h=3,and b=?

Using Pythagoras Theorem,

b=√3^2-1^2

b=√9-1

b=√8=2√2

Now,

CosA=b/h=2√2/3

TanA=p/b=1/2√2

There is no phi in my keypad so I use A angle instead of phi.Adjust it.

The value of the standard error of the mean in each of the following cases are as follows: a) = 1.414213562 = 1.41, b) = 1.41, c) = 1.41 and d) = 1.34.

As standard error (SE) = s × fpc /sqrt (n) and fpc = sqrt [(N-n) / (N-1)] where,

N = population size

n = sample size

then,

a) The population size is infinite (to 2 decimals).

If N = infinity, then fpc = 1.

Thus, SE = 10×1/sqrt (50) = 1.414213562 = 1.41  

b) The population size is N = 50,000 (to 2 decimals).

If N = 50000, then

fpc = sqrt [(50000-50)/(50000-1)] = 0.99950987

Thus, SE = 10*0.99950987/sqrt (50) = 1.413520414 = 1.41  

c) The population size is N = 5000 (to 2 decimals).

If N = 5000, then

fpc = sqrt [(5000-50)/ (5000-1)] = 0.995086951

Thus, SE = 10*0.995086951/sqrt (50) = 1.407265462 = 1.41

d) The population size is N = 500 (to 2 decimals).

If N = 500, then

fpc = sqrt [(500-50)/ (500-1)] = 0.949633407

Thus, SE = 10*0.949633407/sqrt (50) = 1.342984443 = 1.34

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First you will get 4dz

The two numbers are 4 and 8 and their product is 32, using algebra to solve for the unknown x and y to represent the numbers.

Let the two numbers be x and y such that we have the ratios;

x - y : x + y : x × y = 1: 3 : 8

(x + y)/xy = 3/8

3xy = 8(x +y) {by cross multiplication}

3xy = 8x + 8y ...(i)

also

(x - y)/xy = 1/8

xy = 8x - 8y {by cross multiplication}

xy = 8x - 8y ...(ii)

add equations (i) and (ii)

4xy = 16x {divide through by 4x}

y = 4

substitute the value of y = 4 in equation (ii)

4x = 8x - 8(4)

4x = 8x - 32

4x = 32 {collect like terms}

x = 32/4 {divide through by 4}

x = 8

Therefore, the unknown numbers are 4 and 8 and their product is 32.

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Answer: 105 grams

Step-by-step equation: they each eat 21 grams a day

In order to solve this IVP using Laplace transforms, we must first write f(t) in terms of the Heaviside function.

f(t)=0*(u(t)-u(t-Pi))+1*(u(t-Pi)-u(t-2Pi))+0*(u(t-2Pi))

f(t)=u(t-π)-u(t-2π)

So, the rewritten IVP is

y'' +y = u(t-π)-u(t-2π)y(0)=0, y'(0)=1

Taking the Laplace transform of both sides of the equation, we get:

s2L{y}-sy(0)-y'(0)+L{y}=(1/s)*e-πs-(1/s)*e-2πs

s2L{y}-1+L{y}=(1/s)*e-πs-(1/s)*e-2πs

(s2+1)L{y}=1+(1/s)*e-πs-(1/s)*e-2πs

L{y}=1/(s2+1)+(1/s(s2+1))e-πs-(1/s(s2+1))*e-2πs

Now, we must take the inverse transform of both sides to solve for y.

The first inverse transform is easy enough. By definition, it is sin(t).

The second two inverse transforms will be a little tougher, we will have to use partial fraction decomposition to break them down into terms that are easier to compute.

A/s+(Bs+C)/(s^2+1)=1/(s(s^2+1))

A(s^2+1)+(Bs+C)(s)=1

As^2+A+Bs^2+Cs=1

Rewriting this system in matrix form, we get:

1  1  0    A     0

0  0  1  * B  = 0

1  0  0    C     1

Using row-reduction we find that A=1, B=-1, and C=0. So, our reduced inverse transforms are:

L-1{(e-πs)(1/s-s/(s2+1))}

and

L-1{(e-2πs)(1/s-s/(s2+1))}

Using the first and second shifting properties, these inverse transforms can be computed as.

L-1{(e-πs)(1/s-s/(s2+1))}=u(t-π)-cos(t-π)u(t-π)

L-1{(e-2πs)(1/s-s/(s2+1))}=u(t-2π)-cos(t-2π)u(t-2π)

Combining all of our inverses transforms, we get the solution the IVP as:

y=sin(t)+u(t-π)-cos(t-π)u(t-π)+u(t-2π)-cos(t-2π)u(t-2π)

In mathematics, the Laplace transform, named after its discoverer Pierre Simon Laplace (/ləˈplɑːs/), transforms a function of real variables (usually in the time domain) into a function of complex variables (in the time domain). is the integral transform that Complex frequency domain, also called S-area or S-plane).

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Answer: as per question statement

we need to set up an equation first

p(t)=1200e(0.052*t)

they have given that it is relative to 1200 that means it starts to increase from 1200 at t=0 initially 1200 bacteria were present

we need to find population at t=6

we need to plug t=6 in p(t).

P(6)=1200e(0.052*6)=1639.38

1638.38 bacteria were present at that time t=6

Step-by-step explanation: I hope this helps.

Answer:

El precio de las hojas lo expresaría como:

y= x+120, donde

x=precio de la cuadernola

y= precio del block de hojas

Step-by-step explanation:

De acuerdo a la información del enunciado, sabes que la suma del precio de una cuadernola y un block de hojas es igual a $270, lo cual puedes expresar de la siguiente forma:

x+y=270

x=precio de la cuadernola

y= precio del block de hojas

Además, en el enunciado se indica que block de hojas sale 120 más que la cuadernola lo que significa que el precio del block de hojas es igual al precio de la cuadernola más 120, lo que puedes indicar de la siguiente forma:

y= x+120

Esta ecuación la puedes reemplazar en la primera para encontrar los precios:

x+(x+120)=270

x+x=270-120

2x= 150

x=150/2

x= 75

Después puedes reemplazar el valor de x para encontrar y:

y= 75+120

y= 195

Options

Answer:

(D)g(3) = 18

Step-by-step explanation:

Given that the function, g, has a domain of -1 ≤ x ≤ 4 and a range of                       0 ≤ g(x) ≤ 18 and that g(-1) = 2 and g(2) = 8

Then the following properties must hold

We consider the options and state why they are true or otherwise.

Option A: g(5)=12

The value of x=5. This contradicts property 1 stated above. Therefore, it is not true.

Option B: g(1) = -2

The value of g(x)=-2. This contradicts property 2 stated above. Therefore, it is not true.

Option C: g(2) = 4

The value of g(2)=4. However by property 4 stated above, g(2)=9. Therefore, it is not true.

Option D: g(3) = 18

This statement can be true as its domain is in between -1 and 4 and its range is in between 0 and 18.

Therefore, Option D could be true.

Answer: g(3) =18

Step-by-step explanation: thats probably all you need

The quadratic equation that can be used to determine the thickness of the frame will be B. 3x² + 5x - 19.25 = 0

It should be noted that a quadratic equation simply means an algebraic expression of the second degree in x.

In this case, the quadratic equation that can be used to determine the thickness of the frame will be 3x² + 5x - 19.25 = 0

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Answer:

The answer is C. 4x2 + 16x - 4.25 = 0.

Step-by-step explanation:

Answer:

1. 20/2.50=8 2. (20-5)/2.5= 6

Step-by-step explanation:

math

The 2nd question's answer is 8 kilometers.

Brainliest pls if i m correct!

The table B would not be an appropriate model for the function shown here.

A relation between a collection of inputs and outputs is known as a function. A function is a connection between inputs in which each input is connected to precisely one output. Each function has a range, co-domain, and domain.

Given:

A function is shown here.

In the graph:

When x = 2, then f(x) = 2 ≠ 0.

From the given choices:

The table B gives contradiction.

Therefore, the table D is not an appropriate model.

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For a graph that represents the adjacency list with vertices and edges, then total ( n- 1) comparisons does it take to determine a single vertex indegree.

In a simple graph with n vertices, the degree of a vertex degrees(v) = n - 1 ∀ v ∈ G. The in-degrees of a vertex V is the number of edges that enter the vertex V.

Outer degree of graph: The outer degree of the V vertex is the number of edges outside it. We have a graph represented as a list with n vertices and m sides. We need to determine the need to compare individual vertices in degrees. The index of the array represents a vertex, and each item in the linked list represents a vertex that forms an edge with the vertex. Mark each vertex by squeezing a one degree, 0 degree node. A vertex can form an edge with any vertex other than itself. So the degree of a vertex will depend on the number of vertices. That is, the expected value is n-1.

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Answer:

-6

Step-by-step explanation:

The value of the baseball card after 10 years will be approximately 67.13 if it increases in value at a rate of 3% per year.

Let the value of the baseball card in 2020 be V.

If the card increases in value at a rate of 3% per year, then the value of the card after n years will be given by the formula:

                   V = 50(1 + 0.03)n

To find the value of the card after 10 years, we substitute n = 10 into the formula and evaluate:

                   V = 50(1 + 0.03)10V

                      ≈ 67.13

This represents a gain of 17.13 over the original purchase price of 5.

Thus, the value of the baseball card after 10 years will be approximately 67.13 if it increases in value at a rate of 3% per year.

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The length of the chord of the larger circle can be found by taking the square root  \((5r)^2 - (2r)^2\) which is equal to r√21, where r is the radius of the smaller circle.

The given problem states that there are two concentric circles with radii in the ratio of 3:5. This means that the radius of the smaller circle is 3r and the radius of the larger circle is 5r. The distance between the center of these two circles is 2r.

Also, it is given that the length of the chord of the larger circle that is tangent to the smaller circle is 40 cm. Using this information, we can find the length of the chord of the larger circle by using the Pythagorean theorem.

The length of the chord of the larger circle is found by taking the square root of \((the radius of the larger circle)^2\) - \((the distance between the two centers)^2\) which is √21\(r^2\)= r√21.

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The Venn Diagram for showing odd numbers and prime numbers would be :

Odd numbers :

Prime number :

Both prime and odd:

4 is not to be included in the Venn Diagram.

Prime numbers are positive integers that have exactly two distinct divisors, which are 1 and the number itself. In other words, a prime number is a number greater than 1 that is divisible only by 1 and itself.

1 is an odd number but not a prime number. 2 is a prime number but not an odd number. 3 and 5 are both odd and prime numbers.

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Answer: Volume = 192

Step-by-step explanation:

Volume of Rectangular Prism = Length x Width x Height

Volume = 8x3x8

Volume = 192

Answer:

Step-by-step explanation:

The experimental probability of the cube landing on three is 1/10.

The value of K will be 3/2

Given,

k+2/k-4 - 4k/k-4 = 1

Now,

Take LCM of LHS,

(k+2-4k) / k - 4 = 1

k + 2 - 4k = k - 4

k = 6/4

k = 3/2

Hence the value of k in the equation is 3/2.

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Answer:

для цього є інтернет, не біси мене

The volume of the cube expressed as a fraction will be 27x³y³ / 64.

Given that:

Volume, V = (0.75xy)³

It is frequently mathematically quantified using SI-derived units or different imperial or US traditional units. The concept of length is linked to the notion of capacity.

The volume of the cube expressed as a fraction is calculated as,

V = (0.75xy)³

V = (3xy/4)³

V = 27x³y³ / 64

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Answer:

3.14

Step-by-step explanation:

1x1xpi

1x3.14=3.14

Blank 1: \(\frac{k}{m}\)

Blank 2: \(-\frac{k}{n}\)

Blank 3: \(\frac{k}{m}=\frac{n}{k}\)

Blank 4: \(\frac{KL}{KM}=\frac{KN}{KL}\)

Blank 5: SAS similarity theorem

Blank 6-9: The options are needed

The equation of the line of best fit is ŷ = 0.06x + 2.57

From the question, we have the following parameters that can be used in our computation:

Years Since 2000 0 1 2 3 4 5 6 7 8 9

Average Cost ($) 2.59 2.81 2.65 2.67 2.88 2.70 2.85 2.88 3.17 3.24

Next, we enter the above values in a graphing tool;

The calculation summary are as follows

The regression equation is represented as

ŷ = bx + a

Where

b = SP/SSX = 4.94/82.5 = 0.06

a = MY - bMX = 2.84 - (0.06*4.5) = 2.57

So, we have

ŷ = 0.06x + 2.57

Hence, the equation of the line of best fit is ŷ = 0.06x + 2.57

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