Answer:
Step-by-step explanation:
x>2/3
AD = 9, and AB = 40.
The length of DE is
(1) 15
(2) 24
(3) 25
(4) 30
So your answer is
What is the relation between ACDE and ACAB?
What information in the question helps you get that
conclusion?
Answer:
DE=25
Angles CDE & CAB are equal since they are alternate angles.
Step-by-step explanation:
Triangle CDE is an reduction of triangle CAB.
Reduction Ratio=
Angles CDE,CAB relationship- the two angles fall on opposite relative sides of two parallel lines are therefore equal.
b. C = 22π; A = 44π
c. C = 11π; A = 121π
d. C = 22π; A = 121π
Answer:
292
Step-by-step explanation:
I don't know if it's correct but You need to learn pemdas
Btw I did this menatlly
A.
$0
B.
$15,000
C.
$1,100
D.
$500
Answer:
Option D is the correct choice i.e. $500.
Step-by-step explanation:
Given the bank balance is 2,000 dollars.
Given the Car's worth is 9,000 dollars.
His Total assets = Bank balance + Car's worth.
Total Assets = 2000 + 9000 = 11,000 dollars.
Given the student loan is 10,000 dollars.
Given the credit card bill is 500 dollars.
His total liability = Student loan + Credit card bill.
Total Liability = 10,000 + 500 = 10,500 dollars.
We know Net worth = Total Assets - Total Liability
Net worth = 11,000 - 10,500 = 500 dollars.
Hence, option D ic correct, i.e. 500 dollars.
Answer:
$10,500
Step-by-step explanation:
your answer choices are wrong. LOL.
The answer is $10,500 because that is his CURRENT debt. It does not matter how much money he has in the bank or how much his car is worth... those are called assets . Assets don't pay your debts HAHA.
Im a math teacher and just taught this to my students and the correct answer was $10,500 (on plato)
9,000 + 2,000 = 11,000 ... good for you on having some assets. you STILL owe your student loans and credit card bill worth $10,500 hahaha
Answer: Here's my answer
Step-by-step explanation:
The relationship given, 27, is neither linear nor exponential.
In a linear relationship, the dependent variable (y) changes at a constant rate for every unit increase in the independent variable (x). This results in a straight line when plotted on a graph. However, the given value, 27, does not provide any information about how the variable changes in relation to another variable. Without this information, we cannot determine if the relationship is linear.
In an exponential relationship, the dependent variable (y) changes at an increasing or decreasing rate based on a constant ratio for every unit increase in the independent variable (x). This results in a curved line when plotted on a graph. Since the given value, 27, does not provide any information about the rate of change or the constant ratio, we cannot determine if the relationship is exponential.
Therefore, based on the given information, the relationship 27 is neither linear nor exponential.