### All New SAT Math - Calculator Resources

## Example Questions

### Example Question #1 : Polynomials: Ccss.Math.Content.Hsa Apr.A.1

Given and find .

**Possible Answers:**

**Correct answer:**

To find the difference of two polynomials first set up the operation and identify the like terms.

The like terms in these polynomials are the squared variable and the constant terms.

Remember to distribute the negative sign through to all terms in the second polynomial.

Therefore, the sum of these polynomials is,

### Example Question #1 : Polynomials: Ccss.Math.Content.Hsa Apr.A.1

Given and find .

**Possible Answers:**

**Correct answer:**

To find the sum of two polynomials first set up the operation and identify the like terms.

The like terms in these polynomials are the squared variable and the constant terms.

Therefore, the sum of these polynomials is,

### Example Question #1 : Polynomials And Quadratics

Given and find .

**Possible Answers:**

**Correct answer:**

To find the difference of two polynomials first set up the operation and identify the like terms.

The like terms in these polynomials are the squared variable and the constant terms.

Remember to distribute the negative sign through to all terms in the second polynomial.

Therefore, the sum of these polynomials is,

### Example Question #521 : New Sat

Given and find .

**Possible Answers:**

**Correct answer:**

To find the difference of two polynomials first set up the operation and identify the like terms.

The like terms in these polynomials are the squared variable, the single variable, and the constant terms.

Remember to distribute the negative sign to all terms within the parentheses.

Therefore, the sum of these polynomials is,

### Example Question #1 : Polynomials: Ccss.Math.Content.Hsa Apr.A.1

Given and find .

**Possible Answers:**

**Correct answer:**

To find the sum of two polynomials first set up the operation and identify the like terms.

The like terms in these polynomials are the squared variable and the constant terms.

Therefore, the sum of these polynomials is,

### Example Question #523 : New Sat

Given and find .

**Possible Answers:**

**Correct answer:**

To find the difference of two polynomials first set up the operation and identify the like terms.

The like terms in these polynomials are the squared variable and the constant terms.

Remember to distribute the negative sign to all terms in the second polynomial.

Therefore, the sum of these polynomials is,

### Example Question #2 : Polynomials And Quadratics

Given and find .

**Possible Answers:**

**Correct answer:**

To find the difference of two polynomials first set up the operation and identify the like terms.

The like terms in these polynomials are the squared variable and the constant terms.

Remember to distribute the negative sign to all terms in the second polynomial.

Therefore, the sum of these polynomials is,

### Example Question #3 : Polynomials And Quadratics

Given and find .

**Possible Answers:**

**Correct answer:**

To find the sum of two polynomials first set up the operation and identify the like terms.

The like terms in these polynomials are the squared variable.

Therefore, the sum of these polynomials is,

### Example Question #4 : Polynomials And Quadratics

Given and find .

**Possible Answers:**

**Correct answer:**

To find the product of two polynomials first set up the operation.

Now, multiply each term from the first polynomial with each term in the second polynomial.

Remember the rules of exponents. When like base variables are multiplied together their exponents are added together.

Therefore, the product of these polynomials is,

Combine like terms to arrive at the final answer.

### Example Question #5 : Polynomials And Quadratics

If , and , what is the value of

**Possible Answers:**

**Correct answer:**

In order to find the sum of two polynomials, we must first set up the operation and identify the like terms.

The like terms in these polynomials are the squared variable, the single variable, and the constant terms.

The sum of these polynomials is equal to the following expression:

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