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Norma-Jean [14]
3 years ago
11

Match a member of the letter column to a member in the number column ​

Mathematics
1 answer:
Lena [83]3 years ago
7 0

Answer:

mark \: the \: following \: boxes \to \\  \boxed{box \: 3} \\ \boxed{box \: 4} \\ \boxed{box \: 1} \\\boxed{box \: 2}

Step-by-step explanation:

\boxed{ ({y}^{3})^{2} } =  {y}^{6}  \to \boxed{box \: 3} \\  \boxed{ {y}^{ - 2} } =  \frac{1}{ {y}^{2}}   \to \boxed{box \: 4} \\  \boxed{ {y}^{8} \div \: y^{3} } =  {y}^{5}  \to \boxed{box \: 1} \\  \boxed{ {y}^{4} \times y^{4} } =  {y}^{8}  \to \boxed{box \: 2}

♨Rage♨

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Answer:

<u>The surface area of the tower is 5,218.1 m²</u>

Step-by-step explanation:

1. Let's review the information given to us to answer the question correctly:

Height of the blueprint = 47 cm

Length of the blueprint = 23 cm

Width of the blueprint = 25 cm

Scale factor 1 : 96

2. Calculate the actual surface area of the tower and enter your answer in square meters with two decimal places.

Let's calculate the measurements of the actual tower:

Height of the blueprint = 47 * 96 = 4,512 cm = 45.12 m

Length of the blueprint = 23 * 96 = 2,208 cm = 22.08 m

Width of the blueprint = 25 * 96 = 2,400 cm = 24 m

Now, let's calculate the surface area of the tower, this way:

Surface area of the tower = 2* (24 * 22.08) + 2 * (45.12 * 22.08) + 2 * (45.12 * 24)

Surface area of the tower = 1,059.84 + 1,992.5 + 2,165.76

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one point (on origin),

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