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CSET Multiple Subjects Subtest 2a Domain 2: Math

Subjects : cset, math
Instructions:
  • Answer 50 questions in 15 minutes.
  • If you are not ready to take this test, you can study here.
  • 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 algebraic expression that consists of only one term






2. A statement that says that two expressions written in fraction form are equal to one another - Proportions are quickly solved using a cross multiplying technique






3. An equation whose points - when connected - form a line - Can be written in the form - 'y = mx + b'






4. P = b1 + b2 + x + y A = [h(b1 + b2)]/2






5. P = 2a + 2b P = 2(a + b) A = bh






6. SA = 4pr






7. SA = (Base - per)h + 2(Base - area) V = (Base - area)h






8. Line falls as it goes to the right






9. Use the distributive property






10. SA = 2(lw + lh + wh) SA = (Base - per)h + 2(Base - area) V = lwh V = (Base - area)h






11. Finding two or more quantities whose product equals the original quantity






12. Line rises as it goes to the right






13. The first number in the ordered pair - Shows how far to the right or left of 0 the point is






14. A quadratic with a term missing






15. A relationship between numbers and/or symbols that says two expressions have the same value - Solving an equation for a variable requires that you find a value or an expression that has the desired variable on one side of the equation and everything






16. Same slope values






17. Line is horizontal






18. P = a + b + c A = (bh)/2






19. y - axis or ordinate - Numbers above 0 are positive and numbers below 0 are negative






20. A quadratic equation is an equation that could be written as Ax






21. x- axis or abscissa - Numbers to the right of 0 are positive and to the left of 0 are negative






22. SA = (Base - per)h + 2(Base - area) SA = 2prh + 2pr






23. Four quarters that the coordinate graph is divided into






24. Find two numbers whose product is the last term and whose sum is the coefficient of the middle term - Give both factors the sign of the middle term - If A ? 1 (if the first term has a coefficient different than 1






25. Have corresponding sides forming proportions






26. x is always negative and y is always negative






27. Formed by two perpendicular number lines (coordinate axes)






28. Find the largest common monomial factor of each term - Divide the original polynomial by this factor to obtain the second factor (the second factor will be a polynomial)






29. Check to see if you can monomial factor (factor out common terms). Then - if A = 1 (the first term is simply x






30. The point at which the two axes intersect - Represented by the coordinates (0 -0) - often marked simply 0






31. An ordered pair of numbers by which each point on a coordinate graph is located - Coordinates show the points' location on the graph - Shown as (x - y)






32. If the sign of the last term is negative: Find two numbers whose product is the last term and whose difference is the coefficient (number in front) of the middle term - Give the larger of the two numbers the sign of the middle term - and give the opp






33. An algebraic expression that consists of two or more terms separated with either addition or subtraction






34. Find the square root of the first term and the square root of the second term - Express your answer as the product of the sum of the quantities from step 1 times the difference of those quantities






35. C = pd C = 2pr A = pr






36. SA = 6a






37. The second number in the ordered pair - Shows how far up or down the point is from 0






38. The slope of a line gives a number value that describes its steepness and the direction in which it slants - Positive slope - negative slope - zero slope - undefined/no slope - Slope is calculated by comparing the rise (the difference of the y - val






39. x is always negative and y is always negative






40. Must be like terms (like terms have exactly the same variables with exactly the same exponents on them)






41. Insert the value(s) given for the unknown(s) and do the arithmetic - making sure to follow the rules for the order of operations.






42. P = 2b + 2h P = 2(b + h) A = bh






43. Add or subtract the like terms in the polynomials together






44. Graphs of equations in two variables (usually x and y) can be formed by finding ordered pairs that make the equation true - and then connecting these points






45. Line is vertical






46. A statement in which the relationships are not equal - Instead of using an equal sign (=) as in an equation - we use > (greater than) and < (less than) - or = (greater than or equal to) and = (less than or equal to). - When working with inequalities






47. Slope values will be opposite reciprocals






48. When an expression has a positive integer exponent - it indicates repeated multiplication (Multiply numbers and add exponents on like term variables)






49. P = 4a A = a






50. x is always positive and y is always positive