How to find solution set in #RR^3# of #x-pi=5#?
Using the method of substitution, obtain the solution set in #RR^3# of the following:
1) #x-pi=5#
2) #2x-y+z=1, x-2y+z=3, y=sqrt2-z#
3) #x-y=5, x=7, 2x-3y=5#
Using the method of substitution, obtain the solution set in
1)
2)
3)
1 Answer
1)
2)
3)
Explanation:
1)
Therefore,
2) Solving using substitution method:
Solving (i) with substitution method we get:
Putting value of x and y into (ii) we get:
Putting value of z into (ii) we get:
Putting value of y and z into (i) we get:
2) Solving using substitution method:
Putting the value of x into (i) we get:
Therefore,
Is there any explanation needed here to make the statement and solution more viable with the condition given (