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letsbestupidcx2314
17.10.2020 •
Mathematics
1. How many numbers less than 10,000 are there which are divisible
by 21, 35 and 63?
Solved
Show answers
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Ответ:
31
Step-by-step explanation:
To solve this problem, we must find the lowest common multiple of 21, 35 and 63
Find the prime factors of the number;
Prime factors of 21 = 3 x 7
35 = 3 x 5
63 = 3 x 3 x 7
The lcm = 3 x 3 x 5 x 7 = 315
The numbers between 1 and 10, 000 divided by these three numbers;
First number = 315
Last number = 9765
Now the total number:
=![\frac{first number - last number }{315} + 1](/tpl/images/0816/5008/e65c3.png)
=
+ 1
= 30 + 1
= 31
Ответ:
A relation is a set of ordered pairs.
An ordered pair has an x and y value.
The x value is ALWAYS the the FIRST number of the ordered pair.
To make it a function the X value can be mapped to ONLY one Y value.
EXAMPLE:
The point (1,4)...
1 is the X value
4 is the Y value of ordered pair.
The Y values can be the same number. so, if you need to remove one point to make a funtion, look to see which one of the X values are the same and remove one of those
EXAMPLE:
The following relation is a function.
(−1,0)(0,−3)(2,−3)(3,0)(4,5)
The following relation is not a function.
(6,10) (-7,3) (0,4) (6,-4)
see how there are two 6's for the X value. This is NOT a function!