Elementary Algebra 17th Edition
ISBN: 9780998625713
Author: Lynn Marecek, MaryAnne Anthony-Smith
Publisher: Lynn Marecek, MaryAnne Anthony-Smith
1 Foundations 2 Solving Linear Equations And Inequalities 3 Math Models 4 Graphs 5 Systems Of Linear Equations 6 Polynomials 7 Factoring 8 Rational Expressions And Equations 9 Roots And Radicals 10 Quadratic Equations Chapter2: Solving Linear Equations And Inequalities
2.1 Solve Equations Using The Subtraction And Addition Properties Of Equality 2.2 Solve Equations Using The Division And Multiplication Properties Of Equality 2.3 Solve Equations With Variables And Constants On Both Sides 2.4 Use A General Strategy To Solve Linear Equations 2.5 Solve Equations With Fractions Or Decimals 2.6 Solve A Formula For A Specific Variable 2.7 Solve Linear Inequalities Chapter Questions Section2.6: Solve A Formula For A Specific Variable
Problem 2.115TI: Lindsay drove for 512 hours at 60 miles per hour. How much distance did she travel? Problem 2.116TI: Trinh walked for 213 hours at 3 miles per hour. How far did she walk? Problem 2.117TI: Lee wants to drive from Phoenix to his brother’s apartment in San Francisco, a distance of 770... Problem 2.118TI: Yesenia is 168 miles from Chicago. If she needs to be in Chicago in 3 hours, at what rate does she... Problem 2.119TI: Solve the formula d=rt for r: (a) when d=180 and t=4 (b) in general Problem 2.120TI: Solve the formula d=rt for r: (a) when d=780 and t=12 (b) in general Problem 2.121TI: Use the formula A=12bh to solve for h: (a) when A=170 and b=17 (b) in general Problem 2.122TI: Use the formula A=12bh to solve for b: (a) when A=62 and h=31 (b) in general Problem 2.123TI: Use the formula I=Prt to find the principal, P: (a) when I=2,160,r=6,t=3years (b) in general Problem 2.124TI: Use the formula I=Prt to find the principal, P: (a) when I=5,400,r=12,t=5years (b) in general Problem 2.125TI: Solve the formula 3x+4y=10 for y: (a) when x=143 (b) in general Problem 2.126TI: Solve the formula 5x+2y=18 for y: (a) when x=4 (b) in general Problem 2.127TI: Solve the formula P=a+b+c for b. Problem 2.128TI: Solve the formula P=a+b+c for c. Problem 2.129TI: Solve the formula 4x+7y=9 for y. Problem 2.130TI: Solve the formula 5x+8y=1 for y. Problem 376E: In the following exercises, solve. 376. Steve drove for 812 hours at 72 miles per hour. How much... Problem 377E: In the following exercises, solve. 377. Socorro drove for 456 hours at 60 miles per hour. How much... Problem 378E: In the following exercises, solve. 378. Yuki walked for 134 hours at 4 miles per hour. How far did... Problem 379E: In the following exercises, solve. 379. Francie rode her bike for 212 hours at 12 miles per hour.... Problem 380E: In the following exercises, solve. 380. Connor wants to drive from Tucson to the Grand Canyon, a... Problem 381E: In the following exercises, solve. 381. Megan is taking the bus from New York City to Montreal. The... Problem 382E: In the following exercises, solve. 382. Aurelia is driving from Miami to Orlando at a rate of 65... Problem 383E: In the following exercises, solve. 383. Kareem wants to ride his bike from St. Louis to Champaign,... Problem 384E: In the following exercises, solve. 384. Javier is driving to Bangor, 240 miles away. If he needs to... Problem 385E: In the following exercises, solve. 385. Alejandra is driving to Cincinnati, 450 miles away. If she... Problem 386E: In the following exercises, solve. 386. Aisha took the train from Spokane to Seattle. The distance... Problem 387E: In the following exercises, solve. 387. Philip got a ride with a friend from Denver to Las Vegas, a... Problem 388E: In the following exercises, use the formula d=rt. 388. Solve for t (a) when d=350 and r=70 (b) in... Problem 389E: In the following exercises, use the formula d=rt. 389. Solve for t (a) when d=240 and r=60 (b) in... Problem 390E: In the following exercises, use the formula d=rt. 390. Solve for t (a) when d=510 and r=60 (b) in... Problem 391E: In the following exercises, use the formula d=rt. 391. Solve for t (a) when d=175 and r=50 (b) in... Problem 392E: In the following exercises, use the formula d=rt. 392. Solve for r (a) when d=204 and t=3 (b) in... Problem 393E: In the following exercises, use the formula d=rt. 393. Solve for r (a) when d=420 and t=6 (b) in... Problem 394E: In the following exercises, use the formula d=rt. 394. Solve for r (a) when d=160 and t=2.5 (b) in... Problem 395E: In the following exercises, use the formula d=rt. 395. Solve for r (a) when d=180 and t=4.5 (b) in... Problem 396E: In the following exercises, use the formula A=12bh. 396. Solve for b (a) when A=126 and h=18 (b) in... Problem 397E: In the following exercises, use the formula A=12bh. 397. Solve for h (a) when A=176 and b=22 (b) in... Problem 398E: In the following exercises, use the formula A=12bh. 398. Solve for h (a) when A=375 and b=25 (b) in... Problem 399E: In the following exercises, use the formula A=12bh. 399. Solve for b (a) when A=65 and h=13 (b) in... Problem 400E: In the following exercises, use the formula I=Prt. 400. Solve for the principal, P for (a)... Problem 401E: In the following exercises, use the formula I=Prt. 401. Solve for the principal, P for (a)... Problem 402E: In the following exercises, use the formula I=Prt. 402. Solve for the time, t for (a)... Problem 403E: In the following exercises, use the formula I=Prt. 403. Solve for the time, t for (a)... Problem 404E: In the following exercises, solve. 404. Solve the formula 2x+3y=12 for y (a) when x=3 (b) in general Problem 405E: In the following exercises, solve. 405. Solve the formula 5x+2y=10 for y (a) when x=4 (b) in general Problem 406E: In the following exercises, solve. 406. Solve the formula 3xy=7 for y (a) when x=2 (b) in general Problem 407E: In the following exercises, solve. 407. Solve the formula 4x+y=5 for y (a) when x=3 (b) in general Problem 408E: In the following exercises, solve. 408. Solve a+b=90 for b. Problem 409E: In the following exercises, solve. 409. Solve a+b=90 for a. Problem 410E: In the following exercises, solve. 410. Solve 180=a+b+c for a. Problem 411E: In the following exercises, solve. 411. Solve 180=a+b+c for c. Problem 412E: In the following exercises, solve. 412. Solve the formula 8x+y=15 for y. Problem 413E: In the following exercises, solve. 413. Solve the formula 9x+y=13 for y. Problem 414E: In the following exercises, solve. 414. Solve the formula 4x+y=6 for y. Problem 415E: In the following exercises, solve. 415. Solve the formula 5x+y=1 for y. Problem 416E: In the following exercises, solve. 416. Solve the formula 4x+3y=7 for y. Problem 417E: In the following exercises, solve. 417. Solve the formula 3x+2y=11 for y. Problem 418E: In the following exercises, solve. 418. Solve the formula xy=4 for y. Problem 419E: In the following exercises, solve. 419. Solve the formula xy=3 for y. Problem 420E: In the following exercises, solve. 420. Solve the formula P=2L+2W for L. Problem 421E: In the following exercises, solve. 421. Solve the formula P=2L+2W for W. Problem 422E: In the following exercises, solve. 422. Solve the formula C=d for d. Problem 423E: In the following exercises, solve. 423. Solve the formula C=d for . Problem 424E: In the following exercises, solve. 424. Solve the formula V=LWH for L. Problem 425E: In the following exercises, solve. 425. Solve the formula V=LWH for H. Problem 426E: Converting temperature While on a tour in Greece, Tatyana saw that the temperature was 40° Celsius.... Problem 427E: Converting temperature Yon was visiting the United States and he saw that the temperature in Seattle... Problem 428E: Solve the equation 2x+3y=6 for y (a) when x=3 (b) in general (c) Which solution is easier for you,... Problem 429E: Solve the equation 5x2y=10 for x (a) when y=10 (b) in general (c) Which solution is easier for you,... Problem 2.130TI: Solve the formula 5x+8y=1 for y.
Related questions
I need to find the missing side of each right triangle . Side c is the hypotenuse. Side a and b are the legs. I need the answer in the simplest radical form.
Transcribed Image Text: a=2√√2 km, b = 2√√3 km
Polygon with three sides, three angles, and three vertices. Based on the properties of each side, the types of triangles are scalene (triangle with three three different lengths and three different angles), isosceles (angle with two equal sides and two equal angles), and equilateral (three equal sides and three angles of 60°). The types of angles are acute (less than 90°); obtuse (greater than 90°); and right (90°).
Expert Solution
This question has been solved!
Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.
Step by step
Solved in 2 steps with 1 images
