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Kay [80]
4 years ago
15

Jimmy owes $29,500 for a car loan to be repaid in 36 months. If the interest rate is 7.375%, then how much interest will he pay

Mathematics
1 answer:
Leto [7]4 years ago
4 0
I=PRT. Sub in what you know: I=29,500(.07375)(3) time is in years. Multiply: I=6526.875. Round to the nearest hundredth: $6,526.88 is his interest :)
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A jar contains 40 marbles. 12 are green, 14 are blue and the rest are red. What is the probability of picking a green marble?
Vladimir79 [104]

Answer:

12 out of 40 or in simplist terms 3/10

6 0
3 years ago
Porqué el valor del coeficiente de la variable al cuadrado de una función cuadratica no puede ser cero?
Nady [450]

Answer:

Ver respuesta abajo

Step-by-step explanation:

Una ecuación cuadrática es una ecuación que tiene la siguiente forma:

ax² + bx + c = 0

Donde:

a, b y c: coeficientes numéricos que acompañan a la incógnita.

Ahora bien, una función cuadrática es basicamente la misma ecuación cuadrática pero representada graficamente en un plano cartesiano.

Para que una ecuación o función sea cuadrática es absolutamente necesario y obligatorio que su expresión en forma de ecuación tenga el elemento "ax²", pues el "cuadrado" que es el exponente 2 que eleva la incógnita es lo que le da la característica de ecuación o función cuadrática.

Si el coeficiente que acompaña al x², es decir, el valor de a es cero, automaticamente pierde la condición de ser una función o ecuación cuadrática pues dicho término se hace cero su valor. En otras palabras, si x es un número cualquiera y está representado como incógnita, ¿qué sucede cuando multiplicas cualquier número por cero?, en este caso, el resultado es igual a cero:

Ejemplo:

0x² = 0 * x² = 0.

Por tanto, si el término cuadrático se hace cero, ya pierde la condición de cuadraticidad, y su gráfico no sería de forma parabólica, solo quedaría los términos bx + c, pero eso ya pertenece a una ecuación lineal o función afín.

Espero esto te sirva.

4 0
3 years ago
Please help me how to solve and what it asks me to do
Anna007 [38]
<span> Higher Order Thinking problems require you to think about the facts that are given to you in any problem and do something with those facts. This involves understanding them, infer from them, connect them to other facts and concepts, categorize them, manipulate them, put them together and apply them to find new solutions.
<span>
For example the first problem which asks to evaluate the expression 0.1(3.7). This can also mean that 1/10*3.7 = 0.37.

I hope it helps, Regards.</span></span>
6 0
4 years ago
Round 0.564 to the nearest tenth and the nearest hundredth.
aalyn [17]

Answer:

0.564 to the nearest 10th is 0.6 and to the nearest 100th is 0.56

Step-by-step explanation:

ty :P

4 0
3 years ago
A man drove x miles per hour for 3e hours and (2x-60) miles per hour for the next 4.75 hours. Express the total distance he trav
avanturin [10]

Answer:

A man drove x miles per hour for 3 hours and (2x-60) miles per hour for the next 4.75 hours.Express the total distance traveled in terms of x.

Total distance covered by the man in terms of 'x' = (12.5x-285)miles

Step-by-step explanation:

Given:

Speed of  a man = 'x' miles/hour

Time taken = 3 hour

So, distance = product of speed and time.

Distance covered in term of 'x' =(d_1=3x)

Now,

Speed = (2x-60) miles/hour

Time taken= 4.75 hours

Distance (d_2)  = (2x-60)\times 4.75

                      = (2x\times 4.75) -(60\times 4.75)

                      = (9.5x - 285) miles

Total distance covered by the man = Summation of  d_1 and d_2

                                                           = (9.5x-285+3x)

                                                           = (12.5x-285) miles

So the total distance covered by the man in terms of 'x' = (12.5x-285) miles.

6 0
4 years ago
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