Solving the system of linear equations Mark tries to apply elementary transformations in order to eliminate one variable.
He makes such steps:
1. He multiplies equation (1) x+y+z=2 by 7 and adds it to equation (3) 4x-y-7z=16. This gives him:
7x+7y+7x+4x-y-7z=14+16,
11x+6y=30.
2. He multiplies equation (3) 4x-y-7z=16 by 2 and adds it to equation (2) 3x+2y+z=8. This step gives him:
8x-2y-14z+3x+2y+z=32+8,
11x-13z=40.
Thus, he did not eliminate the same variables in steps 1 and 2.
Answer: correct choice is C
The value of is 2.
The Laws of Exponents are:
According to the given question.
We have a number in exponential form
The above exponential number can be written as
(because )
( because )
Hence, the value of is 2.
Find out more information about laws of exponents here:
#SPJ2
y=
The vertex would be at (1,0). It also touches the x axis at (1,0).
NOTE I just edited the last sentence
15p = 10
9 = 4
12 = 13
Answer:
Option (a) is correct.
5p = 4
Step-by-step explanation:
Given : equation 9p + 3 = − p + 7 + 2p + 3p
We have to simplify the given equation 9p + 3 = − p + 7 + 2p + 3p.
Consider the given equation 9p + 3 = − p + 7 + 2p + 3p
Like terms are terms having same variable with same power.
Adding like terms, we get,
9p + 3 = 7 + 4p
Subtract 4p both isde, we have,
9p - 4p + 3 = 7 + 4p -4p
Simplify, we get,
5p + 3 = 7
Subtratc 3 both isde, we have,
5p = 4
Thus, option (a) is correct.
what is the value of x?