Answer:
10 > 2.01
Step-by-step explanation:
Since 2.01 has a point of decimal after the # 2, it is known is a 2 so 10 should be greater than the 2.
the scale factor from T to S = 1/2
Explanation:
Let the coordinate of R = (x, y)
Figure S is a scaled copy of R using a scale factor of 3:
S = 3(x, y)
S = (3x, 3y)
Figure T is a scaled copy of S using a scale factor of 2:
S = (3x, 3y)
T = 2(3x, 3y)
T = (6x, 6y)
The scale factor from T to S:
from (6x, 6y) to (3x, 3y): old to new
x axis: new/ old = 3x/6x = 1/2
y axis: new/ old = 3y/6y = 1/2
1/2(6x, 6y) will give (3x, 3y)
Therefore, the scale factor from T to S = 1/2
The statement that is true about the given sample is that;
B. The sample includes all customers who made complaints to the company within the last year, and therefore is representative of the population. ,
<h3>Sample Statistics Interpretation</h3>
We are given;
Sample size; n = 420
Sample proportion; p^ = 65%
Now, from the sample size and proportion, we can say that;
Exactly 65% of the surveyed customers were not satisfied with the cell phone service. Now, this only represents those surveyed and not the entire population. Thus it is not exactly 65% of all customers that are not satisfied with the cell phone service.
Option B is correct because the 420 customers surveyed is a sample from the population of all their customers within the last year.
Read more about sample statistics at; brainly.com/question/7301139
Okay its topic is '' Multiplications in Algebraic expressions''
It is done with distributive property of multiplication to addition and subtraction.
(4+5i). (4-5i)
It's like (x+y)(x-y) rule.
The answer must be
But I don't recommend you to memorise, you should solve it yourself! :)
Anyways, let's try solving it.
By the way, you must learn distributive property before solving once.
Hope it helps!
#MissionExam001
Answer: a. 2 and 5
Step-by-step explanation:
The line graph is divided into 4 parts and it seems like the lower fourth of the numbers are the numbers closer to zero which would be from 2 to 5. Hopefully I'm right :)