answersLogoWhite

0


Want this question answered?

Be notified when an answer is posted

Add your answer:

Earn +20 pts
Q: How do you expand linear expressions that involve multiplication addition and subtraction?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Related questions

Where bodmas rule in maths used in real life?

It is used in evaluating almost all mathematical expressions. The only exceptions are ones which involve only addition and subtraction, or only multiplication and division, or are so trivial that the are expressed in BODMAS order.


Name some jobs or careers that involve radical expressions.?

Any advanced math (basically, anything beyond addition, subtraction, multiplication, and division) will be used mainly in engineering jobs. This is any career that has "engineering" in its name, and a few others that don't, such as economy and architecture.


Can growing patterns only involve multiplication and addition?

It can also include addition and multiplication using negative and positive numbers.


Temperature changes are those which do not involve the addition or subtraction of heat?

Adiabatic


For the identity property why does addition involve a zero and multiplication involve a one why don't they both use one or both use zero?

The two operations - addition and multiplication - are different and so their identities are different.


Addition and subtraction are examples of what are best called?

Addition and subtraction are examples of arithmetic operations, specifically binary operations. These operations involve combining two numbers to produce a single result. In mathematics, addition is considered an operation that combines two numbers to find their sum, while subtraction is an operation that finds the difference between two numbers. Both addition and subtraction are fundamental operations in arithmetic and are used extensively in various mathematical applications.


Is multiplication a shortcut to addition?

Not necessarily. Both methods involve work, so neither really is a shortcut for each other.


How did cube roots start?

Adding numbers led to wanting to "undo" addition, and thus the definition of subtraction. Subtraction is needed to help solve problems that involve addition, and addition is needed to help solve problems that involve subtraction. Multiplying numbers led to wanting to "undo" multiplication, and thus the definition of division. Division is needed to help solve problems that involve multiplication, and multiplication is needed to help solve problems that involve division. Raising numbers to powers led to wanting to "undo" exponentiation, and thus the definition of roots. Roots are needed to help solve problems that contain a constant exponent, and exponents are needed to solve problems that involve a constant root. Therefore, cube roots started as a way of solving problems that involved cubed quantities - such as volumes. A typical problem could be something like: if I wish to design a cube that will hold exactly 1,000 cubic inches of water, what must the length of each inside edge be? Since all three dimensions of a cube have the same length (L), this problem can be expressed mathematically by: L^3 = 1,000 and the only way to solve for L mathematically is to "undo" the third power (cube) by taking the cube root of both sides: L = 10


What is the definition of algerbraic order of operations?

BODMAS/BIDMAS is the order of operation for all mathematical calculations including ones that involve algebra. You start with brackets and work down: B - Brackets I/O - Indices/Index/Order e.g. x3 D - Division M - Multiplication A - Addition S - Subtraction


What mathematical operation may involve borrowing?

subtraction


Does division and multiplication involve negatives?

Not by necessity, but multiplication and division aredefined for negative numbers.


Is algebra arithmetic?

No, algebra is not arithmetic. While both algebra and arithmetic involve numbers and mathematical operations, algebra is a branch of mathematics that goes beyond the basic arithmetic operations (addition, subtraction, multiplication, and division) to include variables, equations, and abstract mathematical concepts.