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Dvinal [7]
2 years ago
6

What is the expected price of a calculator in the year 2000 if it costs $19.12 in 2015? You can use the chart below for a refere

nce of CPI values. Year CPI 1990 130.7 1995 152.4 2000 172.2 2005 195.3 2010 218.056 2015 237.017
Mathematics
1 answer:
Finger [1]2 years ago
7 0

Answer:

43w6

Step-by-step explanation:

I'm not going anywhere and I'm not sure what to say what

You might be interested in
A scientist mixes x liters of water into a container that has 10 liters of a mixture that is 12% salt and 88% water. The functio
dsp73

Answer:

110 liters of water

Step-by-step explanation:

Let

x ----> liters of water

f(x) ---->  the percent of the sat in the new mixture

we have

f(x)=\frac{1.2}{x+10}

For f(x)=1\%=1/100=0.01

substitute in the equation

0.01=\frac{1.2}{x+10}

solve for x

x+10=\frac{1.2}{0.01}

x+10=120\\x=120-10\\x=110\ L

5 0
2 years ago
Dmitri wants to cover the top and sides of the box shown with glass tiles that are 3 5 mm square How many tiles does he need 20
Anna35 [415]
Lets split the box in pieces and then add:
top = 20*15 = 300
sidesA = 2*20*9 = 360, is multiplied  by 2 cause there are 2 sides like this
sidesB = 2*9*15 = 270, is multiplied  by 2 cause there are 2 sides like this
so in total we have:
total = 300 + 360 + 270 = 930 cm^2
if we express this quantity in mm^2 we have:
<span>1cm² = 100 mm²</span>total = 930*100 = 93000 mm^2
so if the tiles are 5 mm^2 we need:
total tiles = <span>93000/5 = 18600
we need 18600 tiles of 5 mm^2</span>
8 0
2 years ago
Kara starts tying a baby quilt at the local community center. Each quilt takes 200 ties to complete. Ten minutes later Julie joi
Tju [1.3M]

Answer:

a) K(t)=6\frac{tie}{min}(t)

b)J(t)=11\frac{tie}{min}(t)

c)T_{f}(t)=K(t+10)+J(t) where T_{f}(t)= number ties finished per unit time

d) t≅8.24min

e) K=109tie

   J=91tie

f) K≅16.6min

  J≅9.09min

Step-by-step explanation:

Data

Kara_{(K)}=6\frac{tie}{min}\\Julie(J)=11\frac{tie}{min}

Kara begins ten minutes before julie, so when julie joins kara she has 60 ties

t=10 k=6\frac{tie}{min}*10min=60tie

a) K(t)=6\frac{tie}{min}(t)

b)J(t)=11\frac{tie}{min}(t)

c)T_{f}(t)=K(t+10)+J(t) where T_{f}(t)= number ties finished per unit time

d) if kara already has 60 ties and makes 6 per minute and Julie makes 11 per minute then per minute they makes 17 ties, so one minute per 17 ties for 200 ties ¿how long?. t=\frac{(200-60)tie*min}{17tie}≅8.24min

e) K=60tie+6tie/min*8.24min=109tie

   J=11tie/min*8.24min=91tie

f) K=100tie*min/6tie≅16.6min

  J=100tie*min/11tie≅9.09min

Note: the amount of ties were rounded to the nearest decimal

6 0
2 years ago
ABCD is a rectangle. Trapezoid AEFB is congruent to trapezoid CFED. G is the midpoint of segment EF. Select all the ways we coul
iris [78.8K]

Answer: C, D and E

Step-by-step explanation: I'm a high school student and my teacher just went over this exact problem today. Here's somewhat how he explained it.

If you draw out trapezoid AEFB and turn it once clockwise or counterclockwise you would have only turned it 90 degrees but, turn it one more time (180) and you will see that it looks just like figure CFED. That's how I got the answers C and E. Ok, now for D its kinda the same thing Just because it say translate doesn't mean the shape would change. Even if you slide the shape and turn it two times in either direction you will still get figure CFED. Your Welcome

4 0
2 years ago
Which summation represents the total number of pennies on the chessboard?
Charra [1.4K]

Answer:

  • First option of the figure:

                                                      \sum_{n=1}^{64}1.2^{n-1}

Explanation:

Assume that the complete question includes the following description of how the pennies are placed on the chessboard:

"If a chessboard (8×8) were to have pennies placed on each square such that 1 penny was placed on the first square, 2 on the second, 4 on the third, and so on (doubling the number of pennies on each subsequent square), how many pennies would be on the chessboard when finished?"

From that you can write the first terms of the sequence that represent such description

Square           number of pennies         power form

   1                                 1                           1 × 2⁰

  2                                2                           1 × 2¹

  3                                4                           1 × 2²

  4                                8                          1 × 2³

  5                               16                          1 × 2⁴

  n                                                             1 × 2ⁿ⁻¹

  64                                                           1 × 2⁶³

Hence, you to have the total number of pennies you have to sum the number of pennies on every square of the chessboard, which will lead to :

1 × 2⁰ +  1 × 2¹ + 1 × 2² +  1 × 2³ +  1 × 2⁴ + ...  1 × 2ⁿ⁻¹ up to n = 64 or n - 1 = 63.

That is the sum from n = 1 to 64 - 1 of 1 × 2ⁿ⁻¹, which using summation form is the first option on the picture.

                 \sum_{n=1}^{64}1.2^{n-1}

4 0
2 years ago
Read 2 more answers
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