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Test your basic knowledge |
SAT Math: Concepts And Tricks
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sat
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math
Instructions:
Answer 50 questions in 15 minutes.
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Match each statement with the correct term.
Don't refresh. All questions and answers are randomly picked and ordered every time you load a test.
This is a study tool. The 3 wrong answers for each question are randomly chosen from answers to other questions. So, you might find at times the answers obvious, but you will see it re-enforces your understanding as you take the test each time.
1. An isosceles triangle has 2 equal sides and the angles opposite the equal sides (base angles) are also equal - an equaliteral is a triangle where all 3 sides are equal - thus the angles are equal - regardless of side length the angle is always 60 deg
Volume of a Cylinder
Repeating Decimal
Isosceles and Equilateral triangles
Adding and Subtracting Roots
2. A square is a rectangle with four equal sides; Area of Square = side*side
Adding/Subtracting Signed Numbers
Counting the Possibilities
Characteristics of a Square
Even/Odd
3. This is the key to solving most fraction and percent word problems. Part is usually associated with the word is/are and whole is associated with the word of. Example: 'half of the boys are blonds' whole: all of the boys part: blonds
Comparing Fractions
Negative Exponent and Rational Exponent
Identifying the Parts and the Whole
Using Two Points to Find the Slope
4. A parallelogram has two pairs of parallel sides - opposite sides are equal - opposite angles are equal - consecutive angles add up to 180 degrees; Area of Parallelogram = base x height
Characteristics of a Parallelogram
Adding/Subtracting Signed Numbers
Solving a System of Equations
Intersecting Lines
5. The sum of the measures of the interior angles of a polygon = (n - 2) × 180 - where n is the number of sides
Raising Powers to Powers
Multiplying and Dividing Roots
Reciprocal
Interior Angles of a Polygon
6. Divisible by 3 if: sum of it's digits is divisible by 3 - divisible by 9 if: sum of digits is divisible by 9
Multiples of 3 and 9
Using the Average to Find the Sum
Average Rate
Remainders
7. To find the slope of a line from an equation - put the equation into slope-intercept form (m is the slope): y=mx+b
Counting Consecutive Integers
Solving a System of Equations
Greatest Common Factor
Using an Equation to Find the Slope
8. Multiply te coefficients and the variables separately Example: 2a*3a Work: (23)(aa) Answer: 6a^2
Reducing Fractions
Number Categories
Exponential Growth
Multiplying Monomials
9. Surface Area = 2lw + 2wh + 2lh
Greatest Common Factor
Surface Area of a Rectangular Solid
Adding and Subtracting Roots
(Least) Common Multiple
10. Expressed A?B (' A union B ') - is the set of all members contained in either A or B or both.
Multiplying and Dividing Roots
Domain and Range of a Function
Union of Sets
Surface Area of a Rectangular Solid
11. To find the y-intercept: put the equation into slope-intercept form (b is the y-intercept): y=mx+b or plug x=0 and solve for y - To find the x-intercept: plug y=0 and solve for x
Using an Equation to Find an Intercept
Adding and Subtracting Roots
Setting up a Ratio
Interior and Exterior Angles of a Triangle
12. Divisible by 2 if: last digit is even - divisible by 4 if: last two digits form a multiple of 4
Adding/Subtracting Signed Numbers
Multiples of 2 and 4
Surface Area of a Rectangular Solid
Percent Increase and Decrease
13. 2pr
Circumference of a Circle
Average Rate
Multiplying and Dividing Roots
Average of Evenly Spaced Numbers
14. To predict whether the sum - difference - or product will be even or odd - just take simple numbers such as 1 and 2 and see what happens; there are rules like 'odd times even is odd' - but there's no need to memorize them
Even/Odd
Dividing Fractions
Average Rate
Multiples of 3 and 9
15. To multiply fractions - multiply the numerators and multiply the denominators
Length of an Arc
Multiples of 2 and 4
Interior and Exterior Angles of a Triangle
Multiplying Fractions
16. If there are m ways one event can happen and n ways a second event can happen - then there are m × n ways for the 2 events to happen
Determining Absolute Value
Counting the Possibilities
(Least) Common Multiple
Reciprocal
17. Similar triangles have the same shape: corresponding angles are equal and corresponding sides are proportional
Intersecting Lines
Percent Formula
Similar Triangles
Finding the Missing Number
18. To solve a proportion - cross multiply
Multiplying Fractions
Solving a Proportion
Intersection of sets
Using Two Points to Find the Slope
19. you can add/subtract when the part under the radical is the same
Using the Average to Find the Sum
Average Rate
Adding and Subtracting Roots
Mixed Numbers and Improper Fractions
20. The smallest multiple (other than zero) that two or more numbers have in common.
Relative Primes
Volume of a Rectangular Solid
(Least) Common Multiple
PEMDAS
21. Combine like terms
Exponential Growth
Adding and Subtraction Polynomials
Using the Average to Find the Sum
Evaluating an Expression
22. A sector is a piece of the area of a circle. If n is the degree measure of the sector's central angle then the formula is: Area of a Sector = (n/360) (pr^2)
Setting up a Ratio
Area of a Sector
Negative Exponent and Rational Exponent
Identifying the Parts and the Whole
23. To add a positive and negative integer first ignore the signs and find the positive difference between the two integers - attatch the sign of the original with higher absolute value - to subtract negative integers simply change it into an addition pr
Multiplying Monomials
Adding/Subtracting Signed Numbers
Similar Triangles
Percent Increase and Decrease
24. Volume of a Cylinder = pr^2h
Exponential Growth
Multiplying and Dividing Powers
Multiplying and Dividing Roots
Volume of a Cylinder
25. If a right triangle's leg-to-leg ratio is 3:4 - or if the leg-to-hypotenuse ratio is 3:5 or 4:5 - it's a 3-4-5 triangle and you don't need to use the Pythagorean theorem to find the third side
Domain and Range of a Function
Using an Equation to Find an Intercept
Prime Factorization
The 3-4-5 Triangle
26. Subtract the smallest from the largest and add 1
Dividing Fractions
Counting Consecutive Integers
Intersecting Lines
Similar Triangles
27. Parentheses - Exponents -Multiplication and Division(reversible) - Addition and Subtraction (reversible)
Average Formula -
PEMDAS
Direct and Inverse Variation
Intersecting Lines
28. Integers are whole numbers; they include negtavie whole numbers and zero - Rational numbers can be expressed as a ratio of two integers - irration numbers are real numbers that cant be expressed precisely as a fraction or decimal.
Combined Percent Increase and Decrease
Setting up a Ratio
Number Categories
Tangency
29. When two lines intersect - adjacent angles (angles next to each other) are supplementary (=180) and vertical angles are equal
Mixed Numbers and Improper Fractions
Intersecting Lines
Multiplying Fractions
Interior and Exterior Angles of a Triangle
30. Sum=(Average) x (Number of Terms)
Finding the midpoint
Simplifying Square Roots
Using the Average to Find the Sum
Combined Percent Increase and Decrease
31. The median is the value that falls in the middle of the set - the mode is the value that appears most often
Median and Mode
Finding the midpoint
Finding the Original Whole
Triangle Inequality Theorem
32. The absolute value of a number is the distance of the number from zero - since absolute value is distance it is always positive
Part-to-Part Ratios and Part-to-Whole Ratios
Determining Absolute Value
Average Formula -
Reducing Fractions
33. To combine like terms - keep the variable part unchanged while adding or subtracting the coefficients - Example: 2a+3a=? work: (2+3)a answer: 5a
Simplifying Square Roots
Adding and Subtracting monomials
Repeating Decimal
Combined Percent Increase and Decrease
34. (average of the x coordinates - average of the y coordinates)
Determining Absolute Value
Factor/Multiple
Finding the midpoint
Reciprocal
35. # associated with of on top - # associated with to on bottom Example: ratio of 20 oranges to 12 apples? Work: 20/12 Answer: 5/3
Setting up a Ratio
Adding and Subtracting monomials
(Least) Common Multiple
Circumference of a Circle
36. Use units to keep things straight (make sure you use 1 unit for each thing) Example: use just inches in your cross multiplication - not inches and feet
Rate
Solving a Quadratic Equation
Union of Sets
Area of a Sector
37. To multiply or divide integers - firstly ignore the sign and compute the problem - given 2 negatives make a positive - 2 positives make a positive - and one negative - and one positive make a negative attach the correct sign
Finding the Original Whole
Multiplying/Dividing Signed Numbers
Solving an Inequality
Counting the Possibilities
38. Direct variation: equation: y=kx - where k is a nonzero constant trick: y changes directly as x does inverse variation: equation: xy=k trick: y doubles as x halves and vice-versa
Direct and Inverse Variation
Parallel Lines and Transversals
Interior Angles of a Polygon
Intersection of sets
39. An arc is a piece of the circumference. If n is the degree measure of the arc's central angle - then the formula is: Length of an Arc = 1 (n/360) (2pr)
Parallel Lines and Transversals
Solving a Quadratic Equation
Length of an Arc
Area of a Circle
40. To find the reciprocal of a fraction switch the numerator and the denominator
Parallel Lines and Transversals
Using the Average to Find the Sum
Combined Percent Increase and Decrease
Reciprocal
41. To increase: add decimal version of percent to one and times that # to the # you want to increase. Example: increase 40 by 25% Work: 1.25*40=? Answer: 50
Characteristics of a Square
Adding and Subtracting Roots
Percent Increase and Decrease
Solving a Quadratic Equation
42. Average the smallest and largest numbers Example: What is the average of integers 13 through 77? Work: (13+77)/2 Answer: 45
Multiplying and Dividing Powers
Median and Mode
Average of Evenly Spaced Numbers
Remainders
43. Probability= Favorable Outcomes/Total Possible Outcomes
Solving a Quadratic Equation
Finding the Missing Number
Probability
Characteristics of a Rectangle
44. Average A per B: (total A)/(total B) - Example: average speed formula - total distance/ total time - Basically: Don't just average the 2 speeds
Adding/Subtracting Signed Numbers
Average Rate
Factor/Multiple
Exponential Growth
45. To reduce a fraction to lowest terms - factor out and cancel all factors the numerator and denominator have in common
Rate
Even/Odd
Using Two Points to Find the Slope
Reducing Fractions
46. Use the sum - Example: if the average of 4 #s is 7 - and the #s are 3 - 5 - 8 - and ____ - what is the fourth #? Work: sum= 4*7 =28 3+5+8=16 28-16=? Answer: 12
Determining Absolute Value
Average Formula -
Finding the Missing Number
(Least) Common Multiple
47. Part = Percent x Whole
Part-to-Part Ratios and Part-to-Whole Ratios
Characteristics of a Parallelogram
Area of a Triangle
Percent Formula
48. Use special triangles - pythagorean theorem - or distance formula: v(x2-x1)²+(y2-y1)²
Counting the Possibilities
Multiplying Monomials
Finding the Distance Between Two Points
Reducing Fractions
49. If a right triangle's leg-to-leg ratio is 5:12 - or if the leg-to-hypotenuse ratio is 5:13 or 12:13 - it's a 5-12-13 triangle
Multiplying and Dividing Powers
Finding the Missing Number
Solving a Quadratic Equation
The 5-12-13 Triangle
50. A decimal with a sequence of digits that repeats itself indefinitely; to find a particular digit in the repetition - use the example: if there are 3 digits that repeat - every 3rd digit is the same. If you want the 31st digit - then the 30th digit is
Repeating Decimal
Median and Mode
Area of a Triangle
Part-to-Part Ratios and Part-to-Whole Ratios
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