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rosijanka [135]
3 years ago
10

Pete is saving money to buy a used car

Mathematics
1 answer:
Arlecino [84]3 years ago
7 0

Answer:

450 per month

Step-by-step explanation:

5000-1400=3600

3600/8=450

Since Peter already has 1400 dollars saved you can subtract that form the total amount and since he is trying to get the rest in eight months you just divide the difference by eight.

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A and b find volume and the total surface
Stels [109]

Answer:

Volume=a3 or a*a*a

Volume=24*36*18

Volume=15552inch^3

For surface are formula is

A = 2wl + 2lh + 2hw

5 0
2 years ago
What is the simplified form of each expression?<br>1.7m^2 + 6.5n - 4n + 2.5m^2 - n
Ulleksa [173]

{4.2m}^{2}  + 1.5n
3 0
3 years ago
What is .15 as a fraction
Ahat [919]

Answer:

15/100 which equals 3/20

Step-by-step explanation:

Put 100 below to any decimal that has 2 numbers after zero then simplify

5 0
3 years ago
Read 2 more answers
Which set of ordered pairs represents a function?
frosja888 [35]

The correct is:

[(-9,3),\:(-5,1),\:(7,-5),\:(4,3)]

The definition of a function is that for every value of x we get one from y.

In the first appears (-6,1) y (-6,-7), it is not a function, since it does not meet the definition given above, there can only be one value for x, if there are 2 or more, called relation.

In 2 repeat: (7,-6) and (7,0)

In 3 repeat: (1,-3) and (1,0)

6 0
3 years ago
You need to construct an open-top rectangular box with a square base that must hold a volume of exactly 475 cm3. The material fo
zepelin [54]

Answer:

The dimensions of the box are:

x =  8,93 cm       and     h  =   5,95 cm

C(min) =  850,69 cents

Step-by-step explanation:

The volume of the box is:

V = x²*h          where    x is the side of the square base  and h the height

then    h  =  V/ x²  ⇒    h = 475 / x²

The total cost of box C is:

C  = C₁  +  4*C₂      Where C₁  and C₂  are the costs of the base and one lateral side respectevily

Then cost C =  8*x²   + 4* 6*h*x

The cost C as a function of x is

C(x)  =  8*x²  + (24* 475 /x² )*x

C(x)  =  8*x²  +  11400/x

Tacking derivatives on both sides of the equation

C´(x)  =  16*x -  11400/x²

C´(x)  =  0     ⇒    16*x  -  11400/x²  = 0

16*x³  =  11400     ⇒   x³  =  11400/16

x³ =  712,5

x  =  8,93  cm

and    h   =  475 / (8,93)²      ⇒      h  =  5,95  cm

C(min)  =  8*79,77  +  4* ( 8,93)*5,95

C(min)  =  638,16  +  212,53

C(min)  =  850,69 cents

To check if value x = 8,93 would make C(x) minimum we go to the second derivatives

C´´(x) =  16  +  22800/x³ > 0

Then we have a minimum of C at  x = 8,93

4 0
3 years ago
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