Consider such events:
A - slip with number 3 is chosen;
B - the sum of numbers is 4.
You have to count 
Use formula for conditional probability:

1. The event
consists in selecting two slips, first is 3 and second should be 1, because the sum is 4. The number of favorable outcomes is exactly 1 and the number of all possible outcomes is 5·4=20 (you have 5 ways to select 1st slip and 4 ways to select 2nd slip). Then the probability of event
is

2. The event
consists in selecting two slips with the sum 4. The number of favorable outcomes is exactly 2 (1st slip 3 and 2nd slip 1 or 1st slip 1 and 2nd slip 3) and the number of all possible outcomes is 5·4=20 (you have 5 ways to select 1st slip and 4 ways to select 2nd slip). Then the probability of event
is

3. Then

Answer: 
Answer:
The total earning of commission on sales of 85, 000 will be:

Step-by-step explanation:
- Total sales earning = 85,000
As salesperson earns 5% commission the first 70,000.

As the salesperson earns 7% commission on the sales over 70,000.
As 15000 is the sales earning on which he will get commission 7%.
Because
So the 7% earning of salesperson will on 15000 will be:

Therefore, the total earning of commission on sales of 85, 000 will be:

Answer:
28
Step-by-step explanation:
7 x 4 = 28
:)
Step-by-step explanation:
If ^A=70, then ^A=^B
Reason being ADııBC or Alternate Angles
if ^D=105,^C=105
Because ADııBC or Alternate Angles
if ^B=2x-6 and ^A=82 then...
x=2x-6=82
TRANSPOSE (remember that signs change)
2x=82+6
2x/2=88/2
x=44
if^C=2(y+4) and ^D=116 then...
^C=^D
2(y+4)=116
(2×y)+(2×4)=116
2y+8=116
TRANSPOSE
2y=116-8
2y/2=108/2
y=54
if ¯AC=56cm then ¯DB
¯AC=¯DB
because ADııBC
Answer:
B 2:1
Step-by-step explanation:
Distance between two points:
Suppose that we have two points,
and
. The distance between them is given by:

In this question:
The length of the segments are given by the distance between its endpoints.
Line segment AB on the coordinate plane stretches from (1,1) to (7,9).
So its length is:

Line segment CD stretches from (-2,3) to (2,6).

What is the ratio AB:CD of the lengths of these line segments?
10:5 = 2:1
So the correct answer is given by option B.