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adell [148]
3 years ago
8

Every 5 years the price of a new car goes up by 8%. In 1975 a new car cost $12,500. How much should you expect to pay in the yea

r 2020 for a new car?
Mathematics
1 answer:
timama [110]3 years ago
6 0
God that is hard I'll help u let me do sum math brb
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Gary and Jill both want 23 stickers for a school project there are 3 sheets of 10 and 30 single stickers on the table how could
Elza [17]
Both grab 1 sheet of stickers and 13 singles
5 0
3 years ago
Zadania są na zdjęciach. Pls mam z tym czas do jutra!!!
ira [324]

p + 2 = 5 ==> p = 3

3p + 2 = p + 3 ==> 2p = 2 ==> p = 1

3k + 5 = 2k + 2 ==> k = -3 (niemożliwe; lewa strona wagi ma większą wagę)

2w + 10 = 4w + 7 ==> 2w = 3 ==> w = 3/2

d + 9 = 3d + 2 ==> 2d = 7 ==> d = 7/2

W drugim zadanie każda litera reprezentuje wagę jednego z obiektów. Na przykład 3k + 4 reprezentuje całkowitą wagę 3 kół i 4 ciężarów, każdy o wadze 1 kg.

Trzecie zadanie to tylko połączenie dwóch pozostałych.

8 0
4 years ago
The linear function y=2x+28 models the average cost of a haircut in a certain city, where y, is the average price of a haircut x
Zepler [3.9K]

Answer:

The slope of the model is m = 2\,\frac{USD}{yr}.

The value of the slope indicates that the average cost of a hair cut is increased by 2 US dollars each year.

Step-by-step explanation:

We have to notice that given function is a linear function, that is, a first order polynomial, whose standard form is described below:

y =m\cdot x + b

Where:

m - Slope, dimensionless.

x - Independent variable, dimensionless.

y - Dependent variable, dimensionless.

b - y-Intercept, dimensionless.

In this case, we use the linear function y = 2\cdot x + 28, where x is the time after 2000, measured in years, and y is the average cost of a hair cut. The slope of the model is m = 2\,\frac{USD}{yr}.

The value of the slope indicates that the average cost of a hair cut is increased by 2 US dollars each year.

8 0
4 years ago
The dimensions of a rectangle are such that its length is 3 in. more than its width. If the length were doubled and if the width
Kay [80]

Answer:

The length of the rectangle is 11 inch and its width is 8 inch.

Step-by-step explanation:

Given:

Rectangle (R_1) and rectangle (R_2).

Let the width of the rectangle be 'x' inch.

Its length = '(x+3)' inch

Area of the rectangle = (A_1)

⇒A_1 = (x)(x+3)

Now for rectangle (R_2) its width is decreased by 1 inch and length is doubled,the area (A_2) will increased by 66 sq-inch.

So,

A_2=A_1+66

According to the question.

⇒ Area of rectangle (R_2)  with width '(x-1)' and length '2(x+3)'='(2x+6)' .

⇒ A_2=(x-1)(2x+6)

Plugging the values of A_2 in terms of A_1.

⇒ A_1+66= (x-1)(2x+6)

Plugging  A_1 = (x)(x+3) into the equation.

⇒ (x)(x+3)+66=(x-1)(2x+6)

⇒ x^2+3x+66=2x^2+6x-2x-6

⇒ x^2-2x^2+3x-6x+2x+6+66=0

⇒ -x^2-x+72=0

Now using quadratic formula we can find the value of 'x'.

Quadratic formula, (x)= \frac{\pm b+\sqrt{b^2-4ac} }{2a}

x= -9 and x= 8

Discarding the negative value.

Our width  = 'x' = 8 inches.

So the length of the rectangle = 11 inches and width of the rectangle = 8 inches.

7 0
3 years ago
HURRY I NEED A GOOD ANSWER FAST. Lucy has 14/6 a cup of yogurt for making fruit parfaits each parfait requires 2/6 of yogurt how
Fantom [35]
So she has \frac{14}{6} cups of yogurt for making fruit parfaits, and each parfait requires \frac{2}{6} cup of yogurt. This would imply that we would have to divide the first fraction by the second fraction to find out how many parfaits she can make.

Skip, switch, flip (I believe that's how the statement goes?) When you are dividing a fraction, you skip the first fraction, switch the division sign into a multiplication sign, and flip the second fraction so the denominator is the numerator, and the numerator is the denominator. That would make it :

\frac{14}{6} ×\frac{6}{2} : And 14 × 6 is 84, and 6 times 2 is 12. That would mean that we divide \frac{84}{12}. 

84 divided by 12 is 7. She can make 7 parfaits.

7 0
4 years ago
Read 2 more answers
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