To determine if the expressions (xx + 3) and (xx + 6 + xx) are equivalent, we can simplify them. The second expression simplifies to (2xx + 6). Since (xx + 3) and (2xx + 6) are not the same, they are not equivalent expressions.
3xx + 2 + xx + 4 = 4xx + 6 = 2(2xx + 3)
Expressions equivalent to (9x) include (3(3x)), (18 \cdot \frac{x}{2}), and (\frac{27x}{3}). Any expression that can be simplified to (9x) through multiplication or division by non-zero constants is also equivalent.
x+2=3/(x+2) (x+2)(x+2)=3 xx+4x+4=3 xx+4x+1=0 USE QUADRATIC x+2=3/x+2 x=3/x xx=3 x=sqrt(3),-sqrt(3)
The expressions equivalent to (81x) include (9^2x) (since (81 = 9^2)), (3^4x) (since (81 = 3^4)), and (x \cdot 81). Additionally, (81 \cdot x) and (x \cdot 81) are also equivalent forms. All these expressions represent the same quantity.
There appears to be no equation in the question: only some disjoint expressions. Expressions cannot be solved.
They are: 6d+6 or 6(d+1)
3xx + 2 + xx + 4 = 4xx + 6 = 2(2xx + 3)
Equivalent expressions
Such expressions illustrate the distributive property of multiplication over addition in the field of real numbers.
Expressions equivalent to (9x) include (3(3x)), (18 \cdot \frac{x}{2}), and (\frac{27x}{3}). Any expression that can be simplified to (9x) through multiplication or division by non-zero constants is also equivalent.
The expressions equivalent to (81x) include (9^2x) (since (81 = 9^2)), (3^4x) (since (81 = 3^4)), and (x \cdot 81). Additionally, (81 \cdot x) and (x \cdot 81) are also equivalent forms. All these expressions represent the same quantity.
x+2=3/(x+2) (x+2)(x+2)=3 xx+4x+4=3 xx+4x+1=0 USE QUADRATIC x+2=3/x+2 x=3/x xx=3 x=sqrt(3),-sqrt(3)
No because -3-(-9) = 6 but -9-3 = -12
There appears to be no equation in the question: only some disjoint expressions. Expressions cannot be solved.
They have n in common.
4x plus 3 plus 2x is equivalent to expression 6x plus 3.
5