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andre [41]
3 years ago
15

a mail order company charges 4 1/2 % for shipping and handling for all orders if the total form order is 54.34 how much is the t

otal before shipping and handling
Mathematics
1 answer:
astra-53 [7]3 years ago
6 0

The total before shipping and handling  is 51.895 .

<u>Step-by-step explanation:</u>

We have , a mail order company charges 4 1/2 % for shipping and handling for all orders if the total form order is 54.34  . We need to calculate how much is the total before shipping and handling . Total price = 54.34 , in which ( 4\frac{1}{2} = 4.5)% are company charges for shipping and handling :

Charges = \frac{Price(4.5)}{100}

⇒ Charges = \frac{Price(4.5)}{100}

⇒ Charges = \frac{(54.34\\)(4.5)}{100}

⇒ Charges = 2.445

Also, Total charges = Product cost + Company charges

⇒ 54.34 = Product + 2.445

⇒ Product =51.895

∴  The total before shipping and handling  is 51.895 .

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<h2>Answer:</h2>

\boxed{Area=19.5units^2}

<h2>Step-by-step explanation:</h2>

A triangle is any polygon with exactly 3 sides. Let's call this sides the vertices of the triangle, and let's say:

(7,1)=A(7,1) \\ \\ (0,10)=B(0,10) \\ \\ (9,4)=C(9,4)

Where:

A=(A_{x},A_{y}) \\ B=(B_{x},B_{y}) \\ C=(C_{x},C_{y})

A formula for finding the area of a triangle given its vertices is:

Area=|\frac{A_{x}(B_{y}-C_{y})+B_{x}(C_{y}-A_{y})+C_{x}(A_{y}-B_{y})}{2}| \\ \\ Area=|\frac{7(10-4)+0(4-1)+9(1-10)}{2}| \\ \\ Area=|\frac{-39}{2}| \\ \\ \boxed{Area=19.5units^2}

<em>Finally, the area of the triangle defined by the coordinates (7,1), (0,10), and (9,4), to the nearest tenth is 19.5 squared units.</em>

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