What will be the result of this algebraic expression:
if we ascertain that:
What will be the result of this algebraic expression:
\( 8a-b(7+a) \)
if we ascertain that:
\( a=50,b=0 \)
What will be the result of this algebraic expression:
\( 8a-b(7+a) \)
if we place
\( a=2,b=\frac{1}{3} \)
What will be the result of this algebraic expression:
\( 8(x-7)+4(6-2y) \)
if we place
\( x=0,y=-1 \)
What will be the result of this algebraic expression:
\( 8(x-7)+4(6-2y) \)
if we place
\( x=8,y=5 \)
What will be the result of this algebraic expression:
\( 8a-b(7+a) \)
if we place
\( a=-\frac{1}{2},b=\frac{2}{13} \)
What will be the result of this algebraic expression:
if we ascertain that:
Let's insert the given data into the expression:
8*50-0(7+50) =
400-0*57 =
400-0 =
400
What will be the result of this algebraic expression:
if we place
Note that we have two unknowns, a and b, and we are also given values for them,
Therefore, let's start by substituting these values in the equation instead of the unknowns:
8*2-1/3*(7+2)=
When there is a number before parentheses, it's like having a multiplication sign between them.
Let's start solving according to the order of operations, beginning with the parentheses:
8*2-1/3*(9)=
Now let's continue with multiplication and division:
16-9/3=
16-3=
13
And that's the solution!
What will be the result of this algebraic expression:
if we place
We have the given exercise, and it has two variables, X and Y.
In this case, we are given the values of these variables,
Therefore, what we need to do is substitute them in the relevant place in the exercise:
8(x-7)+4(6-2y)=
We know that x=0, so we will replace every X in the exercise with 0:
8(0-7)+4(6-2y)=
8(-7)+4(6-2y)=
-56+4(6-2y)=
We'll do the same thing with y, knowing that it equals -1
-56+4(6-2*(-1))=
-56+4(6-(-2)))=
-56+4(8)=
-56+32=
-24
And that's the solution!
What will be the result of this algebraic expression:
if we place
What will be the result of this algebraic expression:
if we place
What will be the result of this algebraic expression:
\( 8(x-7)+4(6-2y) \)
if we place
\( x=7.1,y=\frac{5}{8} \)
What will be the result of this algebraic expression:
if we place