PREALGEBRA
15th Edition
ISBN: 9781938168994
Author: OpenStax
Publisher: OpenStax
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Textbook Question
Chapter 2, Problem 346RE
In the following exercises, simplify.
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Compare the interest earned from #1 (where simple interest was used) to #5 (where compound interest was used). The principal, annual interest rate, and time were all the same; the only difference was that for #5, interest was compounded quarterly. Does the difference in interest earned make sense? Select one of the following statements. a. No, because more money should have been earned through simple interest than compound interest. b. Yes, because more money was earned through simple interest. For simple interest you earn interest on interest, not just on the amount of principal. c. No, because more money was earned through simple interest. For simple interest you earn interest on interest, not just on the amount of principal. d. Yes, because more money was earned when compounded quarterly. For compound interest you earn interest on interest, not just on the amount of principal.
Compare and contrast the simple and compound interest formulas. Which one of the following statements is correct? a. Simple interest and compound interest formulas both yield principal plus interest, so you must subtract the principal to get the amount of interest. b. Simple interest formula yields principal plus interest, so you must subtract the principal to get the amount of interest; Compound interest formula yields only interest, which you must add to the principal to get the final amount. c. Simple interest formula yields only interest, which you must add to the principal to get the final amount; Compound interest formula yields principal plus interest, so you must subtract the principal to get the amount of interest. d. Simple interest and compound interest formulas both yield only interest, which you must add to the principal to get the final amount.
Sara would like to go on a vacation in 5 years and she expects her total costs to be $3000. If she invests $2500 into a savings account for those 5 years at 8% interest, compounding semi-annually, how much money will she have? Round your answer to the nearest cent. Show you work. Will she be able to go on vacation? Why or why not?
Chapter 2 Solutions
PREALGEBRA
Ch. 2.1 - Translate from algebra to words. 18+11 (b) (27)(9)...Ch. 2.1 - Translate from algebra to words. 4719 (b) 729 (c)...Ch. 2.1 - Translate from algebra to words. 1427 (b) 1928 (c)...Ch. 2.1 - Translate from algebra to words. 1915 (b) 7=125...Ch. 2.1 - Use Figure 2.2 to fill in the appropriate symbol....Ch. 2.1 - Use Figure 2.2 to fill in the appropriate symbol....Ch. 2.1 - Determine if each is an expression or an equation:...Ch. 2.1 - Determine if each is an expression or an equation:...Ch. 2.1 - Write each expression in exponential form:...Ch. 2.1 - Write each expression in exponential form:...
Ch. 2.1 - Write each exponential expression in expanded...Ch. 2.1 - Write each exponential expression in expanded...Ch. 2.1 - Simplifư: 53 (b) 17Ch. 2.1 - Simplify: 72 (b) 05Ch. 2.1 - Simplify the expressions: 1252 (b) (125)2Ch. 2.1 - Simplify the expressions: 8+39 (b) (8+3)9Ch. 2.1 - Simplify: 4273Ch. 2.1 - Simplify: 1234Ch. 2.1 - Simplify: 305+10(32)Ch. 2.1 - Simplify: 7010+4(62)Ch. 2.1 - Simplify: 9+53[4(9+3)]Ch. 2.1 - Simplify: 722[4(5+1)]Ch. 2.1 - Simplify: 32+242+43Ch. 2.1 - Simplify: 62535+82Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, translate from...Ch. 2.1 - In the following exercises, determine if each is...Ch. 2.1 - In the following exercises, determine if each is...Ch. 2.1 - In the following exercises, determine if each is...Ch. 2.1 - In the following exercises, determine if each is...Ch. 2.1 - In the following exercises, determine if each is...Ch. 2.1 - In the following exercises, determine if each is...Ch. 2.1 - In the following exercises, determine if each is...Ch. 2.1 - In the following exercises, write in exponential...Ch. 2.1 - In the following exercises, write in exponential...Ch. 2.1 - In the following exercises, write in exponential...Ch. 2.1 - In the following exercises, write in exponential...Ch. 2.1 - In the following exercises, write in expanded...Ch. 2.1 - In the following exercises, write in expanded...Ch. 2.1 - In the following exercises, write in expanded...Ch. 2.1 - In the following exercises, write in expanded...Ch. 2.1 - In the following exercises, simplify. 39. 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(9+12)(3+4)Ch. 2.1 - In the following exercises, simplify. 204+65Ch. 2.1 - In the following exercises, simplify. 333+82Ch. 2.1 - In the following exercises, simplify. 20(4+6)5Ch. 2.1 - In the following exercises, simplify. 33(3+8)2Ch. 2.1 - In the following exercises, simplify. 42+52Ch. 2.1 - In the following exercises, simplify. 32+72Ch. 2.1 - In the following exercises, simplify. (4+5)2Ch. 2.1 - In the following exercises, simplify. (3+7)2Ch. 2.1 - In the following exercises, simplify. 3(1+96)42Ch. 2.1 - In the following exercises, simplify. 5(2+84)72Ch. 2.1 - In the following exercises, simplify. 2[1+3(102)]Ch. 2.1 - In the following exercises, simplify. 5[2+4(32)]Ch. 2.1 - Basketball In the 2014 NBA playoffs, the San...Ch. 2.1 - Elevation In Colorado there are more than 50...Ch. 2.1 - Explain the difference between an expression and...Ch. 2.1 - Why is it important to use the order of operations...Ch. 2.2 - Evaluate: y+4when (a) y=6 (b) y=15Ch. 2.2 - Evaluate: a5When (a) a=9 (b) a=17Ch. 2.2 - Evaluate: 8x3,when (a) x=2 (b) x=1Ch. 2.2 - Evaluate: 4y4,when y=3(b) y=5Ch. 2.2 - Evaluate: x2when x=8.Ch. 2.2 - Evaluate: x3when x=6.Ch. 2.2 - Evaluate: 2xWhen x=6.Ch. 2.2 - Evaluate: 3xWhen x=4.Ch. 2.2 - Evaluate: 2x+5y4when x=11and ? y=3Ch. 2.2 - Evaluate: 5x2y9when x=7and y=8Ch. 2.2 - Evaluate: 3x2+4x+1when x=3.Ch. 2.2 - Evaluate: 6x24x7when x=2.Ch. 2.2 - Identify all terms in the given expression, and...Ch. 2.2 - Identify all terms in the given expression, and...Ch. 2.2 - Identify the like terms in the list or the...Ch. 2.2 - Identify the like terms in the list or the...Ch. 2.2 - Simplify: 7x+9+9x+8Ch. 2.2 - Simplify: 5y+2+8y+4y+5Ch. 2.2 - Simplify: 3x2+9x+x2+5xCh. 2.2 - Simplify: 11y2+8y+y2+7yCh. 2.2 - Translate the given word phrase into an algebraic...Ch. 2.2 - Translate the given word phrase into an algebraic...Ch. 2.2 - Translate the given word phrase into an algebraic...Ch. 2.2 - Translate each word phrase into an algebraic...Ch. 2.2 - Translate each word phrase into an algebraic...Ch. 2.2 - Translate each word phrase into an algebraic...Ch. 2.2 - The length of a rectangle s 5inches less than the...Ch. 2.2 - The width of a rectangle is 2meters greater than...Ch. 2.2 - Geoffrey has dimes and quarters in his pocket. 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Frank’s grandmother gave him $100 at his...Ch. 2.4 - Banking In March, Gina opened a Christmas club...Ch. 2.4 - If a number is divisible by 2 and by 3, why is it...Ch. 2.4 - What is the difference between prime numbers and...Ch. 2.5 - TRY IT :: 2.95 Find the prime factorization using...Ch. 2.5 - TRY IT :: 2.96 Find the prime factorization using...Ch. 2.5 - TRY IT :: 2.97 Find the prime factorization using...Ch. 2.5 - TRY IT :: 2.98 Find the prime factorization using...Ch. 2.5 - TRY IT :: 2.99 Find the prime factorization using...Ch. 2.5 - TRY IT :: 2.100 Find the prime factorization using...Ch. 2.5 - TRY IT :: 2.101 Find the prime factorization using...Ch. 2.5 - TRY IT :: 2.102 Find the prime factorization using...Ch. 2.5 - TRY IT :: 2.103 Find the least common multiple...Ch. 2.5 - TRY IT :: 2.104 Find the least common multiple...Ch. 2.5 - TRY IT :: 2.105 Find the LCM using the prime...Ch. 2.5 - TRY IT :: 2.106 Find the LCM using the prime...Ch. 2.5 - TRY IT :: 2.107 Find the LCM using the prime...Ch. 2.5 - 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- If $8000 is deposited into an account earning simple interest at an annual interest rate of 4% for 10 years, howmuch interest was earned? Show you work.arrow_forward10-2 Let A = 02-4 and b = 4 Denote the columns of A by a₁, a2, a3, and let W = Span {a1, a2, a̸3}. -4 6 5 - 35 a. Is b in {a1, a2, a3}? How many vectors are in {a₁, a₂, a3}? b. Is b in W? How many vectors are in W? c. Show that a2 is in W. [Hint: Row operations are unnecessary.] a. Is b in {a₁, a2, a3}? Select the correct choice below and, if necessary, fill in the answer box(es) to complete your choice. ○ A. No, b is not in {a₁, a2, 3} since it cannot be generated by a linear combination of a₁, a2, and a3. B. No, b is not in (a1, a2, a3} since b is not equal to a₁, a2, or a3. C. Yes, b is in (a1, a2, a3} since b = a (Type a whole number.) D. Yes, b is in (a1, a2, 3} since, although b is not equal to a₁, a2, or a3, it can be expressed as a linear combination of them. In particular, b = + + ☐ az. (Simplify your answers.)arrow_forward14 14 4. The graph shows the printing rate of Printer A. Printer B can print at a rate of 25 pages per minute. How does the printing rate for Printer B compare to the printing rate for Printer A? The printing rate for Printer B is than the rate for Printer A because the rate of 25 pages per minute is than the rate of for Printer A. pages per minute RIJOUT 40 fy Printer Rat Number of Pages 8N WA 10 30 20 Printer A 0 0 246 Time (min) Xarrow_forward
- OR 16 f(x) = Ef 16 χ по x²-2 410 | y = (x+2) + 4 Y-INT: y = 0 X-INT: X=0 VA: x=2 OA: y=x+2 0 X-INT: X=-2 X-INT: y = 2 VA 0 2 whole. 2-2 4 y - (x+2) = 27-270 + xxx> 2 क् above OA (x+2) OA x-2/x²+0x+0 2 x-2x 2x+O 2x-4 4 X<-1000 4/4/2<0 below Of y VA X=2 X-2 OA y=x+2 -2 2 (0,0) 2 χarrow_forwardI need help solving the equation 3x+5=8arrow_forwardWhat is the domain, range, increasing intervals (theres 3), decreasing intervals, roots, y-intercepts, end behavior (approaches four times), leading coffiencent status (is it negative, positivie?) the degress status (zero, undifined etc ), the absolute max, is there a absolute minimum, relative minimum, relative maximum, the root is that has a multiplicity of 2, the multiplicity of 3.arrow_forward
- What is the vertex, axis of symmerty, all of the solutions, all of the end behaviors, the increasing interval, the decreasing interval, describe all of the transformations that have occurred EXAMPLE Vertical shrink/compression (wider). or Vertical translation down, the domain and range of this graph EXAMPLE Domain: x ≤ -1 Range: y ≥ -4.arrow_forward4. Select all of the solutions for x²+x - 12 = 0? A. -12 B. -4 C. -3 D. 3 E 4 F 12 4 of 10arrow_forward2. Select all of the polynomials with the degree of 7. A. h(x) = (4x + 2)³(x − 7)(3x + 1)4 B h(x) = (x + 7)³(2x + 1)^(6x − 5)² ☐ Ch(x)=(3x² + 9)(x + 4)(8x + 2)ª h(x) = (x + 6)²(9x + 2) (x − 3) h(x)=(-x-7)² (x + 8)²(7x + 4)³ Scroll down to see more 2 of 10arrow_forward
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