In mathematical, an expression is a finite combination of symbols that
are well-formed according to the rules applicable in the context at
hand. In mathematical, symbols can designate values, variables,
operations, relations, or can constitute punctuation.
In mathematical, an expression may be used to designate a value. In
mathematical, which value might depend on values assigned to variables
occurring in the expression; the determination of this value depends on
the semantics attached to the symbols of the expression.
Source: Wikipedia
Basic natural law for mathematical expression:
In elementary algebra, we list the fundamental rules and properties of
pre-algebra and give examples on they may be used natural law.
Suppose that a, b and c are variables or mathematical expressions using natural law.
1. Commutative Property of Addition In mathematical.
a + b = b + a
2. Commutative Property of Multiplication In mathematical.
2. Commutative Property of Multiplication In mathematical.
a * b = b * a
3. Associative Property of Addition In mathematical.
3. Associative Property of Addition In mathematical.
(a + b) + c = a + (b + c)
4. Associative Property of Multiplication In mathematical.
4. Associative Property of Multiplication In mathematical.
(a * b) * c = a * (b * c)
5. Distributive Properties of Addition Over Multiplication In mathematical.
5. Distributive Properties of Addition Over Multiplication In mathematical.
a * (b + c) = a * b + a * c
and
(a + b) * c = a * c + b * c
and
(a + b) * c = a * c + b * c
More about In mathematical expression:
In
algebra 1 expression is a finite group of algebraic terms and
mathematical symbols combined with no equal or in equality sign.
Steps for simplify the mathematical expression:
Step 1: Group the terms containing the same variable together in algebra expressions using natural law.
Step 2: Perform the operation inside the parentheses for the variable and other.
Step 3: Rewrite the expressions and simplifying the algebra expressions.
Step 4: To check the equation, if there is able to simplify the expression, then repeat the step 1 to 4.
Example problems for simplify the mathematical expression using natural law:
In mathematical expressions, find the value of x using natural law.
3x(1x+4x2)
Solution:
A(B+C)=AB+AC
Step 1: is to determine what terms represent A,B and C in the given equation.
A represents 3x.
B represents 1x.
C represents 4xx.
Step 2: is to perform the multiplication operation.
AB=3x(1x)=3x2
AC=3x(4x2)=12x3
Step 3: is to rewrite the problem.
3x(1x+4x)=3x2+12x3
Step 4: is to simplify the answer.
3x2+12x3=0
12x3=-3x2
12x=-3
x=`-1/4`
The answer is x=`-1/4`.
No comments:
Post a Comment