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ipn [44]
2 years ago
9

Alex buys 30 shares of Wal-Mart at the close price of $48.80. His broker charges him 3% of each share as a transaction fee. How

much did Alex spend in total to buy this stock?
A. $1528.32
B. $1486.48
C. 1464.00
D. 1507.92
Mathematics
2 answers:
OleMash [197]2 years ago
4 0
3% of 48.80 is 1.464  
$1.464 times 30 since its for each share is $43.92
Then what i think is...30 times 48.80 =1464 
then add 43.92 to 1464 to get 1507.92
ivanzaharov [21]2 years ago
3 0

Answer:

D. $1507.92

Step-by-step explanation:

We have been given that Alex buys 30 shares of Wal-Mart at the close price of $48.80. His broker charges him 3% of each share as a transaction fee.

Let us find the cost of purchasing 30 shares by multiplying 30 by $48.80.

\text{Purchasing cost of 30 shares}=\$48.80\times 30

\text{Purchasing cost of 30 shares}=\$1464

Now, we need to find 3% of $1464 to find broker's fees.

\text{Broker's fees}=\frac{3}{100}\times \$1464

\text{Broker's fees}=0.03\times \$1464

\text{Broker's fees}=\$43.92

\text{Total cost to buy the stock}=\$1464+\$43.92

\text{Total cost to buy the stock}=\$1507.92

Therefore, the total cost to buy the stock is $1507.92 and option D is the correct choice.

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The steepest graph is gonna have the largest slope....but u have to use the absolute value of the slopes to compare

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2 years ago
Read 2 more answers
Para ingresar a la Universidad del Chocó se aplica una prueba de razonamiento que consta de 30 preguntas. Por cada respuesta cor
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Complete question:

Para ingresar a la Universidad del Chocó se aplica una prueba de razonamiento que consta de 30 preguntas. Por cada respuesta correcta se asignan 5 puntos y por cada incorrecta (o no contestada) se restan 2 puntos. Si un participante obtuvo un puntaje de 94 puntos, ¿cuantas preguntas respondió bien?

Responder:

número de respuestas correctas = 22

Explicación paso a paso:

Dado lo siguiente:

Número total de preguntas = 30

Deje respuestas correctas = y; Respuestas incorrectas = n

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Marca deducida por n = 2

Si el total de preguntas = 30; luego

y + n = 30 - - - - (1)

Puntuación total obtenida = 94; luego

5y - 2n = 94 - - - (2)

De 1),

y + n = 30

y = 30 - n

Sustituya y = 30 - n en equ (2)

5 (30 - n) - 2n = 94

150 - 5n - 2n = 94

150 - 7n = 94

-7n = 94-150

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n = 56/7

n = 8

Sustituir n = 8 en (1)

y + n = 30

y + 8 = 30

y = 30 - 8

y = 22

y = número de respuestas correctas = 22

n = número de respuestas incorrectas = 8

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