from 1970 to 1980 the consumer price index increased from 38.8 to 82.4. If a container of onion dip cost $0.48 in 1970 and the price of onion dip increased at the same rate as the CPI from 1970 to 1980, by approximately how much did the price of a container of onion dip increase from 1970 to 1980

Answers

Answer 1

Answer: We need to find the percent increase from 38.8 to 82.4, so

x * 38.8 = 82.4
x = 82.4/38.8
x = 2.1237

Multiply by 100 to convert to percentage (move decimal 2 places to the right)

2.1237 = 212.37%

Now we can apply this percentage increase to the onion dip...

0.48 x 212.37% =
0.48 x 2.1237 = 1.019

Round to the nearest cent $1.02 is the amount of increase. Now add it to the original price to get today's price...

$1.02 + .48 = $1.50

Answer 2

Answer:

Answer:

$0.54

Step-by-step explanation:

Related Questions

Find the surface area of the triangular prism???? Plz help meeeeeeee
How do you divide the decimal number 25.5/0.05
What is the arc measure of ABC in degrees?with(20y - 11)(4y +6) AP(7y - 7)
Select the correct solution set.-7x ≥ 56 {x | x ≤ -8} {x | x ≥ -8} {x | x ≥ 8}
A rocket lifted off from a launch pad and traveled vertically 30 km, then traveled 40 km at 30 degrees from the vertical, and then traveled 100 km at 45 degrees from the vertical. At that point, the rocket was how many kilometers above the height of the launch pad?

Find the perimeter of a square with each side measuring 2 inches.

Answers

A square as four sides.
All the sides of a square are the same length
so this square has 4 sides that are each 2 inches long.
The formula for perimeter is all the sides added up.
Lets do the math:)

2 + 2 + 2 + 2 = 8

So this means that...
the perimeter of the square is 8 inches.

=)

Answer:

B. 8 inches

The explination is that I am just that cool lol

Show that the initial-value problem -Wu''(x) + xu'(x) = cu (IC) u(x, x) = h(x) can have a solution only if h has the form h(x) = bx^0, b: const. Solve this problem if h(x) = x^2. a) u(x) = (2/3)c^(3/2) * x^1.5 b) u(x) = (3/2c) * ln(x) + C c) u(x) = (3/2) * sqrt(c) * x^1.5 d) u(x) = (1/2c) * x^2

Answers

Answer:

Step-by-step explanation:

thr

Simplify the equation 815 = 3x

Answers

Answer:

271.6 or 272

Step-by-step explanation:

815 is being times by 3

so we do the opposite

815/3 on both sides

3x/3=0

drop the x

then do 815/3

= x= 271.6 or 272

Final answer:

To simplify the equation 815 = 3x, divide both sides of the equation by 3 to isolate the variable x. The solution to the equation is x = 271.

Explanation:

To simplify the equation 815 = 3x, we need to isolate the variable x on one side of the equation.

To do this, we divide both sides of the equation by 3 to cancel out the coefficient of x.

This gives us x = 815/3. Performing the division, we get x = 271.

Therefore, the solution to the equation is x = 271.

Writing a recursive formula.. 16, 10, 7, 5.5, 4.75...
I know a1 is 16.
But what is the formula? Help. Lol

Answers

The recursiveformula for the sequence is:

an = 24/(2ⁿ)+ 4, for n > 1

What is a sequence?

An ordered list of things is a sequence (or events). Similar to a set, it has members (also called elements, or terms). The length of the sequence is the number of ordered items (potentially infinite).

To find the recursive formula for the sequence 16, 10, 7, 5.5, 4.75..., we need to find the rule that generates each term based on the previous terms.

That is:

a1 = 24/2¹ + 4 = 12 + 4 = 16

a2 = 24/2² + 4 = 6 + 4 = 10

a3 = 24/2³ +4 = 3 + 4 =7

a4 = 24/2⁴ + 4 = 5.5

a5 = 24/2⁵ + 4 = 4.75

We can see that the formula for the sequence is:

a1 = 16

an = 24/(2ⁿ)+ 4, for n > 1

Therefore, the recursive formula for the sequence is:

an = 24/(2ⁿ)+ 4, for n > 1

where a1 is the first term, and each subsequent term is obtained by dividing 24 with the previous term by 2ⁿ and then adding 4.

To learn more about the sequence;

brainly.com/question/21961097

#SPJ3

$a_1=(24)/(2^1)+4=16\n\na_2=(24)/(2^2)+4=10\n\na_3=(24)/(2^3)+4=7\n\na_4=(24)/(2^4)+4=5.5\n\na_5=(24)/(2^5)+4=4.75\n\na_6=(24)/(2^6)+4=4.375\n\vdots\na_n=(24)/(2^n)+4$