My dude its 9 brubh ni99a isis
Divide 405 by 6 which is 67.5
So 67.5 per hour but it wants minutes
So divide 67.5 by 60 (minutes in an hour) and you’ll get 1.125 pages per minute
Answer:
31.5 acres
Step-by-step explanation:
<u>Answer</u>:
- 3
option c). is correct!
<u>Step-by-step explanation</u>:
Given :
5 ( 6 + x ) = 15
= > 30 + 5 x = 15
= > 5 x = - 30 + 15
= > 5 x = - 15
= > x = - 15 / 3
= > x = - 3
Therefore, final answer is - 3
Answer:
There are Even, Odd and None of them and this does not depend on the degree but on the relation. An Even function:
And Odd one: 
Step-by-step explanation:
1) Firstly let's remember the definition of Even and Odd function.
An Even function satisfies this relation:

An Odd function satisfies that:

2) <u>Since no function has been given</u>. let's choose some nonlinear functions and test with respect to their degree:



3) Then these functions are respectively even and odd, because they passed on the test for even and odd functions namely,
and
for odd functions.
Since we need to have symmetry to y axis to Even functions, and Symmetry to Odd functions, and moreover, there are cases of not even or odd functions we must test each one case by case.