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Katen [24]
3 years ago
11

A store marks down the price of a necklace from $389.85 to $314.15. By what percent did the price decrease? Round to two decimal

places.
a. 13.21%

b. 15.75%

c. 19.42%

d. 24.10%
Mathematics
2 answers:
Nata [24]3 years ago
6 0
C. 19.42% because you subtract 389.85 from 314.15 which equals 75.7. So then set it up like an algebraic equation. 389.85x=75.7 divide 75.7 by 389.85 to find the decimal. Then you have to move the decimal to the right two places, since it is a percentage. And then round your answer, so c. 19.42% is your answer. Hope this helped! :)
MaRussiya [10]3 years ago
5 0

Answer: C. 19.42 %

Step-by-step explanation:

Since, the initial price of the necklace = $ 389.85,

Final price of the necklace = $ 314.15,

Total discount in the price  = 389.85 - 314.15 = $ 75.7

Since,

\text{ The discount percentage}=\frac{\text{ Total discount}}{\text{Initial price}}\times 100

=\frac{75.7}{389.85}\times 100

=\frac{7570}{389.85}=19.4177248\approx 19.42\%

Hence, The price decreased 19.42%.

⇒ Option C is correct.

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Step-by-step explanation:

You discovered you can deduct medical expenses over 6% of

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∵ 6% of the income = \frac{6}{100} × 42,000 = $2520

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∴ If your medical expenses greater than $2520, then you can

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En una fiesta hay 40 asistentes de los cuales el número de varones que no bailan es el doble que el número de las mujeres que no
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50%

Step-by-step explanation:

Para resolver este problema vamos a definir 4 variables:

V= número de varones bailando.

M= número de mujeres bailando.

V' = número de varones que no están bailando.

M' = número de mujeres que no están bailando.

Sabemos que hay 40 personas en la fiesta, por lo que podemos construir la siguiente ecuación:

V+M+V'+M'=40

Vamos a suponer que cada mujer que está bailando, está bailando varón respectivamente. (El problema no da más información, entonces podemos suponer esto.)

Entonces si hay 5 mujeres bailando, entonces también hay 5 hombres bailando, por lo que nuestra ecuación se reescribe de la siguiente manera:

5+5+V'+M'=40

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10+V'+M'=40

V'+M'=40-10

V'+M'=30

Ahora bien, el problem nos dice que el número de varones que no bailan es el doble del número de mujeres que no bailan en un determinado momento. Entonces con esta información podemos construir la siguiente ecuación:

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Y podemos despejar el número de mujeres que no bailan, lo que nos da:

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y podemos entonces despejar V'

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Entonces hay 20 varones que no están bailando, por lo que la probabilidad de que el varón que se escoge al azar no esté bailando está dada por la siguiente fórmula:

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