In order to clear out room for new merchandise, James decided to mark down some of the items for sale in his electronics store. He marked down DVD players by 36%, and he marked down stereo tuners by 22%. If DVD players cost $41.60 after the markdown and stereo tuners cost $69.42 after the markdown, which item’s price was reduced by more, and by how many dollars more was it reduced? Round all dollar values to the nearest cent.

Answers

Answer 1
Answer:

Answer:

a) Which item’s price was reduced by more, and by how many dollars more was it reduced?

The DVD player's price was reduced more by $3.82 than the stereo tuner's price.

b) Round all dollar values to the nearest cent.

Rounding $3.82 dollars to the nearest cents

$1 = 100 cents

$3.82 =

3.82 × 100 cents

= 382 cents

The DVD player's price was reduced by 382 cents more than the stereo tuner's price

Step-by-step explanation:

Lets day the original price of the DVD player was $100

We are told the price was marked down to 36%

36% of $100 = $36

$100 - $36 = $64

We are told the DVD cost $41.60 after the markdown.

Original cost of DVD =

$41.60/$64 × 100 = $65

Lets the original price of the Stereo player was $100

We are told the price was marked down to 22%

22% of $100 = $22

$100 - $22 = $78

We are told the DVD cost $69.42 after the markdown.

Original cost of Stereo =

$69.42/$78 × 100 = $89

DVD = $65 - $41.60 = $23.40 less 

Stereo = $89 - 69.42 = $19.58 less

Difference between the DVD and the Stereo is

$23.40 - $19.58 = $3.82

Therefore,the DVD player's price was reduced by $3.82 more than the stereo tuner's price

Rounding $3.82 dollars to the nearest cents

$1 = 100 cents

$3.82 =

3.82 × 100 cents

= 382 cents

Answer 2
Answer:

Answer:

The answer is A on edg 2020

Step-by-step explanation:


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Please, look at the photo and give the ansver.

Answers

\int \limits_1^(\infty)(\ln x)/(x^2)\,dx=\lim_(t\to\infty)\int \limits_1^t (\ln x)/(x^2)\n\n \int (\ln x)/(x^2)\,dx=(*)\n u=\ln x,du=(1)/(x) \n dv=(1)/(x^2),v=-(1)/(x)\n (*)=\ln x\cdot(-(1)/(x))-\int ((1)/(x)\cdot(-(1)/(x)))\, dx=\n -(\ln x)/(x)+\int(1)/(x^2)\, dx=\n -(\ln x)/(x)-(1)/(x)+C\n\n \lim_(t\to\infty)\int \limits_1^t (\ln x)/(x^2)=\lim_(t\to \infty)\left[-(\ln x)/(x)-(1)/(x) \right]_1^t=
\lim_(t\to \infty)\left(-(\ln t)/(t)-(1)/(t)-\left(-(\ln 1)/(1)-(1)/(1)\right)\right)=\n \lim_(t\to \infty)\left(-((\ln t)')/(t')\right)-0-(-1)=\n \lim_(t\to \infty)\left(-((1)/(t))/(1)\right)+1=\n \lim_(t\to \infty)\left(-(1)/(t)\right)+1=\n 0+1=\n 1

What is the arc measure of ABC in degrees?with

(20y - 11)

(4y +6) AP

(7y - 7)

Answers

Answer:

The measure of arc ABC is 283°.

Step-by-step explanation:

We know that the whole arc is equal to 360°, that means

AC+AB+BC=360

Where AC=7y-7, AB=4y+6 and BC=20y-11. Replacing these expressiones, we have

7y-7+4y+6+20y-11=360\n31y-12=360\n31y=360+12\ny=(372)/(31)\ny=12

But, arc ABC is defined by the sum of arcs AB and BC:

ABC=AB+BC=4y+6+20y-11=24y-5=24(12)-5=283

Therefore, the measure of arc ABC is 283°.

Answer:

Arc measure of ABC is 283°

Step-by-step explanation:

We know the total angle of the circle is 360°.

Therefore,

(20y - 11) + (4y +6) + (7y - 7) = 360°

Collecting like terms, we have:

20y + 4y + 7y = 360 + 7 - 6 + 11

31y = 372

Let's divide both sides by 31.

(31y)/(31) = (372)/(31)

y = 12

The arc measure of ABC is the sum of AB and BC. To find the arc measure of ABC, we have:

(4y +6) + (20y - 11)

Collecting like terms, we have:

4y + 20y + 6 - 11

24y - 5

Let's substitute 12 for y

24(12) - 5

288 - 5 = 283°

Arc measure of ABC is 283°

D= 11/5(p-15)

solve for p.

Answers

Answer:  The required solution for p isp=(11+75D)/(5D).

Step-by-step explanation:  We are given to solve the following equation for the unknown variable p :

D=(11)/(5(p-15))~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~(i)

To solve the given equation for p, we must find the value of p in terms of D.

From equation (i), we have

D=(11)/(5(p-15))\n\n\n\Rightarrow D=(11)/(5p-75)\n\n\n\Rightarrow D(5p-75)=11\n\n\Rightarrow 5Dp-75D=11\n\n\Rightarrow 5Dp=11+75D\n\n\Rightarrow p=(11+75D)/(5D).

Thus, the required solution for p isp=(11+75D)/(5D).

D=11/5p-33
11/5p=D+33
p=5/11D+15

Mateo is doing an experiment for Physics class. He drops a bouncy ball off abalcony from a height of 12 meters. The ball's next bounce is always 75% of
the height of the previous bounce. Let n = bounce number. Before the ball is
dropped, n = 0, because the ball has not yet bounced. Which explicit formula
represents the height of the ball after n bounces?

Answers

Final answer:

The height of the ball after n bounces is given by the formula a_n = 12 * 0.75^(n - 1). This formula represents a geometric sequence where each height is 75% of the previous height.

Explanation:

The height the bouncy ball reaches after each bounce is a geometric sequence, where each subsequent height is found by multiplying the previous height by the common ratio, 75%, or 0.75. The initial term is the original height from which the ball is dropped, which is 12 meters.

The explicit formula for a geometric sequence is a_n = a_1 * r^(n - 1). Replacing a_1 with 12 (the initial height), r with 0.75 (the common ratio), and n with the bounce number, the explicit formula to find the height of the ball after n bounces is a_n = 12 * 0.75^(n - 1).

Learn more about Geometric Sequence here:

brainly.com/question/34721734

#SPJ3

Answer:

Max. height following bounce # n is 12(¾)n because each prior height is multiplied by three fourths.

Step-by-step explanation: it jus is

PREGUNTA 5Una fábrica produce 300 rodamientos de apoyo a un costo de 3200 dólares, pero si produce 700 el costo es de $4800. Si se sabe que la relación del costo (C) y el número de rodamientos de apoyo (x) es lineal, obtenga una fórmula que exprese esta relación y calcule el costo de producir 950 rodamientos de apoyo.

Answers

Answer:

C = 4x + 2000 es la ecuación

El costo de los rodamientos de soporte 950 es de $ 5,800

Step-by-step explanation:

Esperamos una gráfica lineal de costo contra el número de rodamiento de respaldo.

Un punto en este diagrama tendrá una representación como (número de demoras, costo)

Ahora, a partir de la pregunta, podemos identificar dos puntos; (300,3200) y (700,4800)

Generalmente, la ecuación de una línea recta tiene la forma

y = mx + c

donde m es la pendiente y c es la intersección en y

Lo que esto significa en esta línea es que tenemos dos cosas para calcular, que es la pendiente de la línea y la intersección de la línea. Usando los dos puntos podemos calcular estos.

matemáticamente, la pendiente se puede calcular como;

tenemos m = (4800-3200) / (700-300) = 1600/400 = 4

Como conocemos la pendiente, el modelo lineal ahora se convierte en

y = 4x + c

Para obtener el valor de la intersección con el eje y, podemos usar cualquiera de los dos puntos. Digamos que queremos usar el primer punto (300,3200)

3200 = 4 (300) + c

3200 = 1,200 + c

c = 3200-1200

c = 2000

Así la ecuación se convierte

y = 4x + 2000

Ahora usemos los parámetros definidos en la pregunta, tenemos;

C = 4x + 2000

donde C es el costo yx es el número de rodamientos de soporte

Ahora queremos calcular el costo de 950 rodamientos

Simplemente usamos la ecuación que hemos modelado donde en este punto, x = 950

C = 4 (950) + 2000

C = $ 5,800

How to solve for 4d-7=25/4

Answers

4d-7=25/4

Add 7 to both sides

4d-7+7=25/4 +7

4d=53/4

Divide both sides by 4

4d/4= 53/4/4

d= 53/16


I hope that's help:0