If car salesperson earns 12.5% commission on every car sold. The salesperson sold a car for $17,500. Then 2187.5 is commission earned from the sale
percentage, a relative value indicating hundredth parts of any quantity.
Given,
A car salesperson earns 12.5% commission on every car sold.
The salesperson sold a car for $17,500.
We need to find the commission earned from the sale.
12.5% is to be converted to decimal by dividing with 100.
12.5%=12.5/100=0.125
Now multiply 0.125 with 17500 to find what is 12.5% of 17500
0.125×17500
Two thousand one hundred eighty seven point five
2187.5
Hence 2187.5 is the commission earned by the sale person for selling 17500 car.
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Marie buys 200g of cheese
How much does she pay
Answer:
x = 5√2
y = 5√6
z = 5√3
ΔABC ~ ΔBDC ~ ΔADB
Step-by-step explanation:
ΔABC, ΔBDC, and ΔADB are all similar triangles to each other.
By definition of similar triangles, the corresponding sides have the same ratios.
CD from ΔBDC corresponds to BD from ΔADB, and BD from ΔBDC corresponds to AD from ΔADB. So:
CD / BD = BD / AD
10 / x = x / 5
x² = 50
x = 5√2
Since ΔBDC is right, we can use the Pythagorean Theorem to solve for y:
CD² + BD² = BC²
10² + (5√2)² = y²
y² = 100 + 50 = 150
y = 5√6
Again, since ΔΔABD is right, we can use the Pythagorean Theorem to solve for z:
AD² + BD² = AB²
5² + (5√2)² = z²
z² = 25 + 50 = 75
z = 5√3
Answer:
x² = 5×10
x = √50
x = √5²×2
x = 5√2
z² = 5² + (5√2)²
z = √25 + 50
z = √75
z = √5²×3
z = 5√3
y² = 10² + (5√2)²
y = √100 + 50
y = √150
y = √5²×6
y = 5√6
x = 5√2
y = 5√6
z = 5√3
ΔABC ≈ ΔBDC ≈ ΔADB
The number of weeks it will take for Carlo to attend all three again is;
12 weeks
We are given;
Frequency of attending art class = 4 weeks
Frequency of attending chess club = 2 weeks
Frequency of attending fencing = 3 weeks
We want to find the time in which Carlo will attend all 3 classes again. This simply means we have to find the LCM which is the least common multiple of 6, 3 and 5 minutes.
Factors of 4 = 1, 2, 4
Factors of 2 = 1, 2
Factors of 3 = 1, 3
Thus;
LCM = 2 × 2 × 3
LCM = 12
Thus, in conclusion Carlo will attend all 3 classes again after 12 weeks.
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