Answer:
B. 135
Step-by-step explanation:
For ...
f(5) = 3·5^2 -5
= 3·25 -5 = 75 -5 = 70
Then g(f(5)) is ...
g(f(5)) = g(70) = 2·70 -5 = 140 -5
g(f(5)) = 135 . . . . . matches choice B
$1,675 and variable costs per plant are $3.65. What is the maximum profit Rebecca Clarke's
will make if it sells all the plants at the discounted price?
Answer:
$1,540.70
Step-by-step explanation:
1675/335 = 5
3.65 * 335 = 1222.75
Cost of $8.65 per plant, or $2,897.75 for every plant.
12.99 - 8.65 = 4.34
Profit of $4.34 per plant, or $1,540.70 total.
−200 ÷ −25
A) The quotient of two even integers is always positive.
B) The product of two even integers is always positive.
C) The quotient of two negative integers is always negative.
D) The quotient of two negative integers is always positive.
The given equation of ellipse is,
Thus, the major axis length can be determined as,
Thus, option (e) is correct.
log740.
Click on the correct answer.
1.519
1.896
1.354
Answer:
1.896
Step-by-step explanation:
You can answer this just using your number sense.
You know that 49 = 7², so log₇(49) = 2. The log function has a fairly small slope, so log₇(40) will not be far from 2.
_____
If you want to use your calculator, you can use the "change of base formula".
log₇(49) = log(49)/log(7) ≈ 1.602060/0.845098 ≈ 1.896
Answer: 0.15
Step-by-step explanation:
As per given , the probability that customers who bought a new vehicle bought an SUV : P(SUV) = 0.20
The probability that customer bought a vehicle that was an SUV and in black color : P(SUV and black) =0.03
Now by suing conditional probability formula,
If we have given that a customer bought an SUV, then the probability that it was black will be :
Hence, the required probability is 0.15.
The probability that a customer who bought an SUV also bought a black SUV is 0.006, or 0.6% (expressed as a percentage).
To find the probability that a customer who bought an SUV also bought a black SUV, you can use conditional probability.
Let's define the following events:
A: A customer bought an SUV.
B: A customer bought a black SUV.
You are given that P(B|A) is the probability that a customer who bought an SUV also bought a black SUV, which is 3% or 0.03.
You want to find P(B|A), the probability that a customer who bought an SUV also bought a black SUV. You can use the following formula for conditional probability:
P(B|A) = (P(A and B)) / P(A)
Here, P(A and B) is the probability that a customer bought both an SUV and a black SUV, and P(A) is the probability that a customer bought an SUV.
You know that P(B|A) = 0.03 and P(A) = 0.20.
Now, you need to find P(A and B), the probability that a customer bought both an SUV and a black SUV. You can rearrange the formula:
P(A and B) = P(B|A) * P(A)
P(A and B) = 0.03 * 0.20
P(A and B) = 0.006
for such more question on probability
#SPJ3
Answer:3813
Step-by-step explanation:
First, turn the discount percentage to a decimal
18%= .18
Multiply the decimal by the original price
.18 x 4650= 837
Subtract that amount from the original price to get the discount
4650-837= 3813