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If a plus b equals 40 b plus c equals 34 and a plus c equals 42 what does b equal?
a=24 b=16 c=18
If a plus b plus c not equal to 0 then a divided by b plus c equals b divided by c plus a equals c divided by a plus b prove that a equals b equals c?
Because there is no way to define the divisors, the equations cannot be evaluated.
What does z equal if a plus b equals c and c plus d equals g and a equals 1?
z remains undefined.
A plus b plus c equals 2s then 2s-2b is equal to?
2s-2b= a+b+c-2b simplified that would be a+c-b.
If vector c equals vector a plus vector b under what circumstances does c equal a minus b?
When b is zero.
If a equals b and b equals c then what does c plus b equals?
2a. (a, b and c are all equal.)
If a plus b equals 40 b plus c equals 34 and a plus c equals 42 what does b equal?
a=24 b=16 c=18
If a plus b equals c and b plus c equals d and c plus d equals e and a equals 7 and e equals 5 what is a plus b plus c plus d plus e equal?
the answer is a
If a plus b plus c not equal to 0 then a divided by b plus c equals b divided by c plus a equals c divided by a plus b prove that a equals b equals c?
Because there is no way to define the divisors, the equations cannot be evaluated.
What does z equal if a plus b equals c and c plus d equals g and a equals 1?
z remains undefined.
A plus b plus c equals 2s then 2s-2b is equal to?
2s-2b= a+b+c-2b simplified that would be a+c-b.
If a plus a equals b and b plus c equals a and a-c equals b what is c?
a= (+a) or a= (-) b= 2a b= 2a c= (-a) c= (+a)
How do you change y equals mx plus b to Ax plus By plus C equals 0?
Just subtract y from both sides. 'm' becomes 'A', 'b' becomes 'C' and 'B' will be equal to one.
If vector c equals vector a plus vector b under what circumstances does c equal a minus b?
When b is zero.
What does a equal in ab equals c plus a?
to solve ab=c+a for a:Divide both sides by b, so:a= (c+a)/b
If a plus b equals c then c - b equals?
A.
Would you Prove If a equals b and c d then a plus c b plus d?
If a=b and c=d then (a+c)=(b+d) ? This is proved very simply by the direct application of perhaps the most fundamental statement in all of Algebra: "If equals are added to equals, the sums are equal."
