Exam 1: Review of Basic Concepts

arrow
  • Select Tags
search iconSearch Question
flashcardsStudy Flashcards
  • Select Tags

Find the sum or difference. - (6r5)(6r+5)( 6 r - 5 ) ( 6 r + 5 )

(Multiple Choice)
4.8/5
(29)

Decide whether the expression has been simplified correctly. - x4x2=x6x ^ { 4 } \cdot x ^ { 2 } = x ^ { 6 }

(Multiple Choice)
4.8/5
(35)

Find the sum or difference. - y2+18y+81y+9\frac { y ^ { 2 } + 18 y + 81 } { y + 9 }

(Multiple Choice)
4.9/5
(40)

Write the expression with only positive exponents and evaluate if possible. Assume all variables represent nonzero real numbers. - (2)6- ( - 2 ) ^ { - 6 }

(Multiple Choice)
4.8/5
(33)

Insert Insert   in the blank to make the statement true. - in the blank to make the statement true. -Insert   in the blank to make the statement true. -

(Multiple Choice)
4.9/5
(29)

Find the sum or difference. - (x+11y)(x4y)( x + 11 y ) ( x - 4 y )

(Multiple Choice)
4.8/5
(44)

Find the product or quotient. - 2x24÷x324\frac { 2 x ^ { 2 } } { 4 } \div \frac { x ^ { 3 } } { 24 }

(Multiple Choice)
4.9/5
(33)

Simplify the rational expression. Use factoring, and assume all variable expressions represent positive real numbers. -A manufacturer's cost is given b C=400n1/3+1300C = 400 n ^ { 1 / 3 } + 1300 , where C is the cost in dollars and n is the number of parts produced. Find the cost when 216 parts are produced.

(Multiple Choice)
4.8/5
(30)

Simplify the expression. Assume all variables represent positive real numbers. - 37x4\sqrt { \frac { 37 } { x ^ { 4 } } }

(Multiple Choice)
4.7/5
(40)

Factor the polynomial by substitution. - 6y4+5y266 y ^ { 4 } + 5 y ^ { 2 } - 6

(Multiple Choice)
4.9/5
(31)

Simplify the rational expression. Use factoring, and assume all variable expressions represent positive real numbers. -If the lengths of the sides of a square are tripled, by what factor will the area change?

(Multiple Choice)
4.7/5
(29)

Rationalize the denominator. Assume that all variables represent nonnegative numbers and that the denominator is not zero. - 5xx5y\frac { 5 \sqrt { x } } { \sqrt { x } - 5 \sqrt { y } }

(Multiple Choice)
4.8/5
(40)

Write the expression in lowest terms. - 4y+163y+12\frac { 4 y + 16 } { 3 y + 12 }

(Multiple Choice)
4.8/5
(27)

Evaluate the expression. -Let x=19,y=18x = - 19 , y = - 18 . Evaluate 21x| 21 x | .

(Multiple Choice)
4.9/5
(40)

Insert Insert   in the blank to make the statement true. - in the blank to make the statement true. -Insert   in the blank to make the statement true. -

(Multiple Choice)
4.9/5
(40)

Solve the problem. Round to two decimal places unless otherwise indicated. -In the following formula, yy is the minimum number of hours of studying required to attain a test score of xx : y=y = 0.50x100.5x\frac { 0.50 x } { 100.5 - x } . How many hours of study are needed to score 86?86 ?

(Multiple Choice)
4.9/5
(33)

Write the expression with only positive exponents and evaluate if possible. Assume all variables represent nonzero real numbers. - (5x)0( 5 x ) ^ { 0 }

(Multiple Choice)
4.8/5
(26)

Perform the indicated operations. Write the result using only positive exponents. Assume all variables represent nonzero real numbers. - (3x5y6)49xy2\frac { \left( 3 x ^ { 5 } y ^ { 6 } \right) ^ { 4 } } { 9 x y ^ { 2 } }

(Multiple Choice)
4.8/5
(37)

Simplify the expression. Assume all variables represent positive real numbers. - 729x4y53\sqrt [ 3 ] { 729 x ^ { 4 } y ^ { 5 } }

(Multiple Choice)
4.9/5
(41)

Provide an appropriate response. -Consider the following figure, which is a square divided into two squares and two rectangles.  Provide an appropriate response. -Consider the following figure, which is a square divided into two squares and two rectangles.    The length of each side of the large square is  x + 2 , which means that the area of the largest square is  ( x + 2 ) ^ { 2 } . Use the formulas for the area of a square and the area of a rectangle to write the area of the largest square as a trinomial that represents the sum of the areas of the four figures that comprise it. The length of each side of the large square is x+2x + 2 , which means that the area of the largest square is (x+2)2( x + 2 ) ^ { 2 } . Use the formulas for the area of a square and the area of a rectangle to write the area of the largest square as a trinomial that represents the sum of the areas of the four figures that comprise it.

(Multiple Choice)
4.9/5
(33)
Showing 61 - 80 of 637
close modal

Filters

  • Essay(0)
  • Multiple Choice(0)
  • Short Answer(0)
  • True False(0)
  • Matching(0)