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uc davis ; math placement |2024-2025 LATEST UPDATE COMPREHENSIVE QUESTIONS (Frequently Most Tested) AND VERIFEID ANSWERS (100% accurate)|GET IT A+
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uc davis ; math placement | LATEST UPDATE COMPREHENSIVE QUESTIONS (Frequently Most Tested) AND VERIFEID ANSWERS (100% accurate)|GET IT A+
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uc davis ; math placement Questions & Answers (GRADED A+)
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properties of exponents - ANSWER- whole number exponents: b^n = b • b • b... (n times) 
- zero exponent: b^0 = 1; b ≠ 0 
- negative exponents: b^-n = 1/(b^n); b ≠ 0 
- rational exponents (nth root): ^n√(b) = 1/(b^n); n ≠ 0, and if n is even, then b ≥ 0 
- rational exponents: ^n√(b^m) = ^n√(b)^m = (b^(1/n))^m = b^(m/n); n ≠ 0, and if n is even, then b ≥ 0 
 
operations with exponents - ANSWER- multiplying like bases: b^n • b^m = b^(n + m) (add exponents) 
- dividing like b...
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uc davis ; math placement
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uc davis ; math placement 
 
properties of exponents 
- whole number exponents: b^n = b • b • b... (n times) 
- zero exponent: b^0 = 1; b ≠ 0 
- negative exponents: b^-n = 1/(b^n); b ≠ 0 
- rational exponents (nth root): ^n√(b) = 1/(b^n); n ≠ 0, and if n is even, then b ≥ 0 
- rational exponents: ^n√(b^m) = ^n√(b)^m = (b^(1/n))^m = b^(m/n); n ≠
College Math Placement Exam Bundle Questions and Answers (SCORED A+)
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uc davis ; math placement Exam Questions and Answers(RATED A)
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second degree equations - ANSWER -solved by factoring or the quadratic formula 
 
absolute value - ANSWER -equivalent to two equations without the absolute value sign 
> e.g. |x + 3| = 7 → +(x + 3) = 7 or -(x + 3) = 7 
 
solving linear inequalities - ANSWER -can be treated like a linear equation, however, when multiplying or dividing both sides of an inequality by negative numbers requires the inequality sign to be reversed 
 
solving absolute value inequalities - ANSWER -- with absolute va...
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uc davis ; math placement exam 2024 with 100% correct answers
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properties of exponents correct answers- whole number exponents: b^n = b • b • b... (n times) 
- zero exponent: b^0 = 1; b ≠ 0 
- negative exponents: b^-n = 1/(b^n); b ≠ 0 
- rational exponents (nth root): ^n√(b) = 1/(b^n); n ≠ 0, and if n is even, then b ≥ 0 
- rational exponents: ^n√(b^m) = ^n√(b)^m = (b^(1/n))^m = b^(m/n); n ≠ 0, and if n is even, then b ≥ 0 
 
operations with exponents correct answers- multiplying like bases: b^n • b^m = b^(n + m) (add exponents) 
- d...
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