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AleksAgata [21]
3 years ago
8

The blanks are the ones that are pointed please answer them thx!

Mathematics
1 answer:
Amiraneli [1.4K]3 years ago
7 0

Answer:

A = 1/2(10×6)

A = 1/2(16+11)×(7)

Step-by-step explanation:

The height is the hardest to find for each, so to find which goes where youd need to find what's straighter.

Like the triangle, to find the height youd need to flip it around to see what measurement is the straightest.

Same goes for the height of the Trapezoid

:D

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The answer is c 16475
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Problem Solving
N76 [4]

you're absolutely correct.

each system is sold for $2150, that includes cost + markup, namely the markup is the surplus amount otherwise called "profit".

they sold 12 of those, 2150 * 12 = 25800

they had $4824.36 in profits from it, so if we subtract that from the sale price, we'll be left with the cost of all 12 systems

25800 - 4824.36 = 20975.64

that's the cost for all 12 systems sold, how many times does 12 go into 20975.64?  20975.64 ÷ 12 = 1747.97.

7 0
3 years ago
A container built for transatlantic shipping is constructed in the shape of a right rectangular prism. Its dimensions are 7 ft b
____ [38]

Given:

Dimensions are 7 ft by 5 ft by 8.5 ft

Contents weigh 0.21 pound

Contents worth $8.80 per pound

Find-: value of container contents.

Sol:

Volume is:

\begin{gathered} Volume\text{ = }7\times5\times8.5 \\  \\ =297.5 \end{gathered}

The formula of density is:

\text{ Density =}\frac{\text{  Mass}}{\text{ Volume}}

So,

\begin{gathered} 0.21=\frac{\text{ Weight  of contents in container}}{\text{ Volume of container}} \\  \\ 0.21=\frac{\text{ Weight}}{297.5} \\  \\ 0.21\times297.5=\text{ Weight} \\  \\ \text{ Weight of contents in container = }62.475\text{ Pound} \end{gathered}

Now $8.80 per pound

For 62.475 pounds the value is:

\begin{gathered} =62.475\times8.80 \\  \\ =549.78 \end{gathered}

So the value of the container contents is 549.78

7 0
1 year ago
Can someone help on this question I’m not sure if I’m correct
erik [133]
<h3>Answer: Choice A is correct.</h3>

The degree is the largest exponent of a single variable polynomial.

4 0
2 years ago
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