Proctored Algebra & Radical Expressions Final Exam – Code 240/280 (85.71%) – Spring 2025

Proctored Algebra & Radical Expressions Final Exam – Code 240/280 (85.71%) – Spring 2025

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From tricky questions like “Write the number as a product of a real number and i, to rationalizing denominators, simplifying nested radicals, solving quadratic equations, and manipulating rational expressions — this proctored math exam isn’t just numbers… it’s a full-on logic marathon.

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💡 Topics From This Exam (Yes, We Handle All of Them)

  • Simplifying radical expressions like √64x⁴y⁵ or √27 - √128y
  • Solving quadratic equations using the quadratic formula
  • Rationalizing complex denominators with nested radicals
  • Converting numbers like -104 into forms involving i
  • Simplifying complex fractions with variables in numerators and denominators
  • Rewriting rational exponents like 27^(4/3) without error
  • Solving rational and polynomial equations with multiple variables
  • Multiplying and dividing rational expressions
  • Reducing algebraic fractions to lowest terms

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🧠 Example You Might’ve Seen:

Question 19:
Write the number as a product of a real number and i. Simplify the radical expression:
–104 → ?
Answer: √104 × i → simplified with care!

Question 16:
Use the quadratic formula to solve:
x² + x + 6 = 0
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Question 19 

Write the number as a product of a real number and i. Simplify the radical 

expression

-104 

O-2426 

02426 

O-21/26 

O2/26 

Question 18 

5 pts 

5 pts 

Rationalize the denominator. Assume that no radicands were formed by raising negative numbers to even powers

98 

0742x 

07 

51X 

7√2x 

Question 17 

Rationalize the denominator. Assume that all variables represent positive real 

numbers and that the denominator is not zero. 

9-√√2 

01-2 

○ 36+4√√2 

79 

36+4√√2 

36-42 

79 

Question 16 

Use the quadratic formula to solve the equation. 

x2+x+6=

+23 -1-23) 

√23 -1-123 

O (1+√√23 1-1/23 

[1+1√√23 1-1/23 

5 pts 

5 pts 

Question 15 

Simplify by factoring. Assume no radicands were formed by raising negative 

numbers to even powers

√64x4y5 

○ 4xy 2√xx2 

○ 2xy3√x2 

0 4xy 3√x2 

4xy 3√√xy 

Question 14 

Rewrite without rational exponents, and simplify, if possible

274/3 

81 

2187 

729 

243 

5 pts 

5 pts 

Question 13 

5 pts 

Multiply. Assume that no radicands were formed by raising negative numbers to 

even powers

(√√2+3)(√√5+6

O 10/10 +18 

O√√10 +18 

O√√10+9√5+18 

O√√√10 +6√√√2 + 3√√√5 +18 

> Question 12 

5 pts 

Multiply. Assume that no radicands were formed by raising negative numbers to 

even powers

4√√√√1 +√7) 

O 4√√11 +7 

O 477+7 

28/11+28 

O477 +28 

Question 11 

5 pts 

Add or subtract. Then simplify by collecting like radical terms, if possible. Assume that no radicands were formed by raising negative numbers to even powers. 

3/27-3/128y 

33F-432 

03-432 

0735 

043/√2-335 

Add or subtract. Then simplify by collecting like radical terms, if possible. Assume that no radicands were formed by raising negative numbers to even powers

3/27у – 3/1287 

0 335-43/2 

03-435 

0735 

043-33F 

Solve the equation

2y(4y+19) = 10 

° 

°# 

Question 9 

Solve the equation. 

52n2 + 48n=0 

1248 

13 

12 

13 

о 12 

13 

5 pts 

Quiz: Proctored Final Exam (… 

app.honorlock.com is sharin… 

Question 8 

5 pts 

Write the rational expression in lowest terms. 

5k-35 

49-7k 

517 

O-1 

517 

O 1 

Question 7 

Simplify

No2-4y-12 

2-3y-18 

-4y-12 

-3y-18 

-4y-2 

-3y-3 

y+2 y+3 

O2-4y-12 

– 

2-3y-18 

Solve the equation. 

2-11y+28 

O {-1, 0} 

√2 – 16 = No2 – 3y-28 

O (1,0

O {-8, 0} 

O (8,0

Question 5 

Solve the equation. 

2x+9= ᄒ 

198 

0 {199} 

{-202} 

{2} 

Question 4 

Multiply the rational expressions. 3x-21 x2+3x 

7x-49 

O3(x+3) 

7(x-7) 

O 3×2-63 

7x-49 

O 3×2 + 9x 

7×2-49 

5 pts 

> Question 3 

Divide the rational expressions. 3×2 + 3x 

÷ 

x2-1 

6x 

9×2 

O 9×2 

x-1 

Ox(x+1)(x-1) 

○ (x + 1)(x2-1) 

Question

Simplify the complex fraction

3r-1 

51 

+5 

3r-1 

2+3r 

3r 

2-1 

2-3r 

3r 

3r 

2-3r 

5 pts 

5 pts 

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