LESSON 10 | SESSION 2 Name: Practice Solving Linear Equations in One Variable with the Variable on Both Sides Study the Example showing how to solve a linear equation with the variable on both sides. Then solve problems 1-4. Example The weight of Keiko's kitten is the weight of her puppy. If each animal gains 3 pounds, the kitten will weigh as much as the puppy. The equation w+ 3 = (w + 3) describes this situation, where w is the weight of the puppy now. How much does the puppy weigh now? 6(/w + 3) 이나 + 3) 6w + 3) = 2(w + 3) w + 18 = 2w +6 w-w+ 18 = 2w-w+6 = 6. (w + 3) 18=w+6 12= w The puppy weighs 12 pounds now. 1 In the Example, how much will the kitten weigh if it gains 3 pounds? Show your work.

LESSON 10 | SESSION 2 Name: Practice Solving Linear Equations in One Variable with the Variable on Both Sides Study the Example showing how to solve a linear equation with the variable on both sides. Then solve problems 1-4. Example The weight of Keiko's kitten is the weight of her puppy. If each animal gains 3 pounds, the kitten will weigh as much as the puppy. The equation w+ 3 = (w + 3) describes this situation, where w is the weight of the puppy now. How much does the puppy weigh now? 6(/w + 3) 이나 + 3) 6w + 3) = 2(w + 3) w + 18 = 2w +6 w-w+ 18 = 2w-w+6 = 6. (w + 3) 18=w+6 12= w The puppy weighs 12 pounds now. 1 In the Example, how much will the kitten weigh if it gains 3 pounds? Show your work.

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

See similar textbooks

Related questions

Q: Furniture Land is a company that produces tables at a fixed cost of $21,000 per month. The cost of…

A: Please check step 2 for the solution.

Q: A submarine is descending to examine the seafloor 2,100 feet below the surface. It takes the…

Q: 3x-11y=7 5x²+4y=6 x-²y= -9 X +8√y=10 y-2x-15=0

A: finding the linear equation

Q: x = -3 y – 2 = 8x 2 x“ + y = –2 2x = 2x – y 2x+y = 4 5

Q: suppose one painter can paint the entire hoyse in 15 hours and the second painter takes 10 hours to…

Q: While vacationing at a beach, Mike rents a bicycle. The rental fee for the bicycle includes $5.00 to…

Q: 8. (a) How many integers from 1 through 1000 are multiples of 11 ? (b) How many integers from 1…

Q: Write an equation that represents the following statements: The height (H) of a shape is 6 less than…

A: Given:- The height (H) of a shape is 6 less than 3 times its volume (V). The weight (W) of an…

Q: A landscaping company is delivering crushed stone to a construction site. The table shows the total…

A: Given We have to take two points (0,0) , (1,3000)

Q: Caroline weighs 3/4 as much as her cousin. If Caroline weighs 108lbs, how much does her cousin…

Q: Jane has two test grades of 83, four grades of 86, and 3 grades of 92 on her first nine math tests.…

Q: Solve for x, algebraically: a) 4(2x) - 6 = 122 (+4=31 b) 3) +

Q: Alyssia is a pilot whose airplane travels 150 miles per hour when there is no wind. One day, it took…

Q: A landscaper is creating a patio in the shape of a right triangle. If one side of the patio will be…

Q: Line A is given by the equation: 2x + -5y = 36 Line B is given by the equation: 2x + -6y = 88…

A: Solving the problem by finding the x coordinate of the intersection point.

Q: If a and b are integers and c is an irrational number, what type of number will the product of…

A: See the details solution in below

Q: The picture shows Leo's garden divided into two sections. 4 ft E3 ft+ 5 ft Leo wants to find the…

A: Given data: The length of the AB=4 ft. The length of the BC=3 ft. The length of CF=5 ft. The…

Question

100%

LESSON 10 | SESSION 2
Name:
Practice Solving Linear Equations in One
Variable with the Variable on Both Sides
Study the Example showing how to solve a linear equation
with the variable on both sides. Then solve problems 1-4.
Example
The weight of Keiko's kitten is the weight of her puppy. If each animal
gains 3 pounds, the kitten will weigh as much as the puppy. The
equation w+ 3 = (w + 3) describes this situation, where w is the weight
of the puppy now. How much does the puppy weigh now?
6(/w + 3)
이나
+ 3)
6w + 3) = 2(w + 3)
w + 18 = 2w +6
w-w+ 18 = 2w-w+6
= 6. (w + 3)
18=w+6
12= w The puppy weighs 12 pounds now.
1 In the Example, how much will the kitten weigh if it gains 3 pounds?
Show your work.

Expert Solution

This question has been solved!

Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.

This is a popular solution!

SEE SOLUTION Check out a sample Q&A here

Step 1

VIEW

Step 2

VIEW

Trending now

This is a popular solution!

Step by step

Solved in 2 steps with 2 images

SEE SOLUTION Check out a sample Q&A here

Similar questions

DO THE TASK: Creating Linear Equation (Quarter 1 Project) In a graphing paper you will draw any object that create/form linear equations with two variables then paste it in your activity sheets. Make it clean and pleasant in sight.
Which term is the linear term in the equation y= -5x2 - 3x - 9?
Recently, a stock split and the value per share increased. Four days after the stock split, the stock was valued at $20 per share. Nineteen days after the stock split, the stock was valued at $65 per share. The equation 3x-y= -8 models the relationship between the stock's per share value y and the number of days x since the stock split.
On a bicycle, Marissa rides for 4 hours and is 44 miles from her house. After riding for 11 hours, she is 114 miles away. What is Marissa's rate? miles per hour How far away from her house did Marissa start riding? miles Write an equation to model this situation (use d for distance from her house in miles and h for hours).
The weight of peanuts in a mixture is 16 times more than the weight of raisins in the mixture. Define variables and write an equation for the weight of peanuts in terms of the weight of raisins, For each variable, circle the quantity word and undrline the units of your definition.
the equation a= 6d-4 represents the relationship between the age of a tree in years, a, and its diameter in centimetres, d, what is the diameter of a tree that's 75 years old