This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.

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QUESTION 2
2.1 Given the expression .
2.1.1 How many terms does the expression consist of? The terms are , , , and . There are terms.
2.1.2 What is the coefficient of ? The term containing is . The coefficient of is .
2.1.3 What is the constant term? The constant term is the term without any variables. The constant term is .
2.1.4 Determine the value of the expression if . Step 1: Substitute into the expression. Step 2: Calculate the powers and products. Step 3: Add the terms.
2.2 Simplify:
2.2.1 Step 1: Group like terms. Step 2: Combine the terms.
2.2.2 Step 1: Identify and group like terms ( is the same as ). Step 2: Combine the like terms. Step 3: Simplify the expression.
2.3 Simplify:
2.3.1 Step 1: Apply the rule . Step 2: Multiply.
2.3.2 Step 1: Simplify the numerator using the product rule for exponents (). Step 2: Simplify the denominator using the product rule for exponents and . Step 3: Divide the simplified numerator by the simplified denominator using the quotient rule for exponents (). Step 4: Simplify using .
2.3.3 Step 1: Multiply the numerical coefficients. Step 2: Multiply the terms using the product rule for exponents. Step 3: Multiply the terms using the product rule for exponents. Step 4: Combine the results.
QUESTION 5
5.1 Given the expression .
5.1.1 How many terms are in the given expression? The terms are , , , , and . There are terms.
5.1.2 What is the coefficient of ? The term containing is . The coefficient of is .
5.1.3 Write down the constant value. The constant term is .
5.1.4 Write the expression in a descending order form of . Descending order means arranging terms from the highest power of to the lowest. The powers of are .
5.1.5 Determine the value of the expression if . Step 1: Substitute into the expression. Step 2: Calculate the powers. Step 3: Perform the multiplications. Step 4: Perform the additions and subtractions from left to right.
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Substitute x = -2 into the expression. -2(-2) - (-2)^3 + 9(-2)^2 + 1 Step 2: Calculate the powers and products.
This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.