What property of real numbers provens the equation

a(b + c) = ab + ac?

Solve for 2(3x + 4)

Solve for a (b - c + d)

Solve for -5(7xy - 2)

Solve for -7(a² - 6)

What is (a + b)(c + d)?

Solve for (3x + 5)(x - 9)

What is the value of (5x - 1)(3x - 1) ?

Perform (7x + 4)(4x - 7) using any method

What is a mathematical expression with variables raised to whole number exponents?

Whole Numbers = {0, 1, 2, 3, ...}

When you multiply polynomials, what do you do with the exponents?

Multiply: $$6a^3\cdot4a^6$$  

Find the product:

5a(a² + 3a - 4 )

What is a mathematical expression with variables raised to whole number exponents?

Whole Numbers = {0, 1, 2, 3, ...}

When you multiply polynomials, what do you do with the exponents?

Multiply: $$6a^3\cdot4a^6$$  

Find the product:

5a(a² + 3a - 4 )

6v(2v + 3)

2x ( -2x -3)

(4x - 1)(5x−2)

(4x+1)(5x−2)

Multiply these monomials.

-12x⁴ ⋅ 11x

Find the product using

the distributive property.

-8x ( 4x² - 9x + 12)

Which of the following is equivalent to 2³?

Is (2x)(3x) equivalent to 5x?

(x+2)(x+3) = _____?

Solve for 2(3x + 4)

Solve for a (b - c + d)

Solve for -5(7xy - 2)

Solve for -7(a² - 6)

What is (a + b)(c + d)?

Solve for (3x + 5)(x - 9)

What is the value of (5x - 1)(3x - 1) ?

If you are missing a term in your polynomials (both dividend and divisor), you must put a zero as a coefficient place holder for that term.

$$\frac{x^3+6x^2-x-30}{x-2}=$$  

$$\frac{x^3+7x^2-6x-72}{x+6}=$$  

Solve using long division. $$\left(x^2+2x\ -\ 63\right)\div\left(x+9\right)$$  

What is the quotient when 10n² - 37n - 12 is divided by n - 4?

$$\frac{x^3+6x^2-x-30}{x-2}=$$  

$$\frac{x^3+7x^2-6x-72}{x+6}=$$  

Which term must be inserted in the dividend before you begin long division?

$$\left(2x^3+5x^2+9\right)\div\left(x+3\right)$$  

Solve using long division. $$\left(8x^2+6x-20\right)\div\left(4x-5\right)$$  

(3x³ + 5x - 1) ÷ (x + 1)

(2x³ - 5x² + 3x + 7) ÷ (x - 2)

Is this division problem worked correctly?

Solve using long division. $$\left(x^2+2x\ -\ 63\right)\div\left(x+9\right)$$  

What is the quotient when 10n² - 37n - 12 is divided by n - 4?

$$\frac{x^3+6x^2-x-30}{x-2}=$$  

$$\frac{x^3+7x^2-6x-72}{x+6}=$$  

Which term must be inserted in the dividend before you begin long division?

$$\left(2x^3+5x^2+9\right)\div\left(x+3\right)$$  

Solve using long division. $$\left(8x^2+6x-20\right)\div\left(4x-5\right)$$  

(3x³ + 5x - 1) ÷ (x + 1)

(2x³ - 5x² + 3x + 7) ÷ (x - 2)

Is this division problem worked correctly?

Evaluate this expression using quotient rule  $$\frac{x^5}{x^2}$$ , the result is

According to the rule, in dividing exponents having the same base, copy the base and ________ the exponent

Simplify: $$\frac{42x^7}{6x^4}$$  

$$\frac{5x^3-10x+25}{5}$$  what is the answer?

$$56s^3-36s^6\div4s$$  

The quotient of  $$x^3+5x^2+2x-8$$  divided by  $$x+2$$                   

Divide $$x^3+3x^2-7x+15$$   by  $$x+5$$  

Rewrite this Expression $$\frac{12x^3+6x^2}{2x}$$  as a separate monomial

$$-8x^2+24x\$$  divided by  $$-4x$$  

Divide $$2x^2-9x-2$$  by  $$x-5$$  

Simplify:

5a(a² + 3a - 4 )

Multiply: 3m²n ( 4m² - 5n + 3 )

Multiply:

(4a + 5 )( 5a - 7 )

Multiply:

( 7x - 10 ) ( 2x - 5 )

What is the product of ( 8p + 11 )( 8p - 11 )?

Multiply:

(4a + 5 )( 5a - 7 )

Multiply:

( 2x + 3 ) ( 4x² - 6x + 9 )

Which term must be inserted in the dividend before you begin long division?

$$\left(2x^3+5x^2+9\right)\div\left(x+3\right)$$  

Solve using long division. $$\left(x^2+2x\ -\ 63\right)\div\left(x+9\right)$$  

Solve using long division $$\left(2x^2+6x-20\right)\div\left(2x-4\right)$$  

The answer to a division question is called the. . .

Simplify.

Solve and Simplify (no exponent)

Solve and Simplify (no exponent)

Solve and Simplify (no exponent)

Solve and Simplify (no exponent)

Solve and Simplify (no exponent)

The area of a parallelogram is $$54y^2-60y$$ , if its base is $$6y$$ , what is its height?

In an architectural project, the storage room is to have an area described by $$4a^2+23a-35$$ . If the length is described as $$a+7$$ , find an expression for the width.

The volume of a box is given by the polynomial $$6x^3+3x^2-30x$$ . The length is $$3x$$  and the width is $$x-2$$ . Find the height of the box.

A mathematical expression that any variables in the expression must have whole-number powers, contain no square roots of variables, no fractional or negative powers on the variables, and no variables in the denominator of any of any fraction.

An expression contains only one term.      

Is an expression which composed of exactly three terms.

Expression which contains exactly two terms. It can be consider as a sum or difference between two or more monomial.

To add polynomials, simply combine similar terms. To combine similar terms get the sum of the numerical coefficients and annex the same literal coefficients. If there are more than one term, for convenience, write the similar terms in the same column.

Two or more polynomials when multiplied always result in a polynomial of higher degree (unless one of them is a constant polynomial).

To subtract polynomials, change the sign of the subtrahend then proceed to the addition rule. Also remember what subtraction means. It is adding the negative of the quantity.   

Division of two polynomials may or may not result in a polynomial.

1. As per law, the fraction of two different bases with the same power is presented as,  $$\frac{a^2}{b^2}$$  

1.

According to this rule, when the power of any integers is zero, then its value is equal to 1, such as, $$a^0=1$$  

According to this law if ‘a’ is the base then the power raise to the power base ‘a’ gives the product of the powers raise to the base ‘a’, such as; $$\left(a^m\right)^n=a^{mn}$$  

As per rule, for two or more different bases, if power is the same then,

$$a^nb^n=\left(ab\right)^n$$  

What is the sum of $$\left(38x\right)+\left(7x+2\right)$$  ?

Get the answer $$\left(12x^3+8x-2\right)-\left(13x^3+10x+8\right)$$  

Perform the indicated operation $$10xy-8xy$$  

Find the product $$x^2\cdot x^3$$  

Find the quotient $$x^{12}\div x^5$$  

Divide $$12x^4-16x^3+8x^2$$  by $$4x^2$$  

If I bought $$\left(3x-5\right)$$  pencils which cost $$\left(5x-1\right)$$  peso each,how much will I pay for it?

Divide $$\frac{15x^4y^3+25x^3y^3-20x^2y^4}{-5x^2y^3}$$  

4x

$$15x^4y^3+25x^3y^3-20x^2y^4$$  

$$48x^3y+24^3xy-12x^3y+4$$  

$$6d^7+4d$$  

$$25x^5-4x^4-6x^3+3x^2+10$$  

A mathematical expression that any variables in the expression must have whole-number powers, contain no square roots of variables, no fractional or negative powers on the variables, and no variables in the denominator of any of any fraction.

An expression contains only one term.      

Is an expression which composed of exactly three terms.

Expression which contains exactly two terms. It can be consider as a sum or difference between two or more monomial.

To add polynomials, simply combine similar terms. To combine similar terms get the sum of the numerical coefficients and annex the same literal coefficients. If there are more than one term, for convenience, write the similar terms in the same column.

Two or more polynomials when multiplied always result in a polynomial of higher degree (unless one of them is a constant polynomial).

To subtract polynomials, change the sign of the subtrahend then proceed to the addition rule. Also remember what subtraction means. It is adding the negative of the quantity.   

Division of two polynomials may or may not result in a polynomial.

1. As per law, the fraction of two different bases with the same power is presented as,  $$\frac{a^2}{b^2}$$  

1.

According to this rule, when the power of any integers is zero, then its value is equal to 1, such as, $$a^0=1$$  

According to this law if ‘a’ is the base then the power raise to the power base ‘a’ gives the product of the powers raise to the base ‘a’, such as; $$\left(a^m\right)^n=a^{mn}$$  

As per rule, for two or more different bases, if power is the same then,

$$a^nb^n=\left(ab\right)^n$$