Answer:
See below
Step-by-step explanation:
First, lets see how many feet of the original Eiffel tower (O) are represented in 1 foot of Caesar's tower model (M). We know that 1.5 foot is equal to 984 feet of the original, so we can say:
1.5 M = 984 O, this is our equivalence.
Now divide both sides by 1.5
1.5 M / 1.5 = 984 O / 1.5
1 M = 656 O
So, 1 foot of Cesar's Model is 684 feet of the original tower. We also know that 1 foot is equal to 12 inches, so we can say that 12 inches of Cesar Model (12 m) are equivalent to 656 feet of the original tower. So:
12 m = 656 O
If we divide both sides by 12:
m = 656/12 O
m = 56.67
So, 1 inch in Cesar's model represent 56.67 feet of the original Eiffel Tower.
Lets verify our result by multiplying 56.67 by 12 to get 1 feet and then by 1.5 to get the measure of the model:
56.67*12*1.5 = 984 feet, which is the height of the Eiffel tower.
Scale: 1 inch = 56.67 feet
Lol if your serious 2 buutt..............
LMAO!!
Well, the enlargement would be 3, because 15/5 is 3. So, the new measurements are no 9x15in.
Answer:
251.33in²
Step-by-step explanation:
A cylindrical container contains some sand. If the diameter of the container is 10 inches and its height is 3 inches, about how much sand fits inside the container?
We solve the above question using the formula for Total surface area of a cylinder.
TSA = 2πr (h + r) Square units.
Where
h = Height of the cylinder
r = Radius of the cylinder
Diameter of the container is 10 inches
Hence, radius = Diameter/2 = 10/2 = 5 inches
Height is 3 inches.
Hence, Total surface area =
2 × π × 5 (5 + 3)
= 10π × (8)
= 251.32741229 in²
Approximately = 251.33 in²
Therefore, the amount of sand that can fit into the cylinder = 251.33 in²
Answer:
General Formulas and Concepts:
<u>Algebra I</u>
Terms/Coefficients
<u>Algebra II</u>
Polynomial Division
- Long Division
- Synthetic Division
Step-by-step explanation:
<u>Step 1: Define</u>
<em>Identify.</em>
<em />
<em />
<em />
<u>Step 2: Long Division</u>
<em>See attachment.</em>
- Multiply quotient <em>a</em> and divisor, then subtract from dividend:
- Multiply quotient <em>b</em> and divisor, then subtract from new dividend:
- Multiply quotient <em>c</em> and divisor, then subtract from new dividend:
- Write remainder:
<em>Please excuse the bad handwriting.</em>
