Exponential and Logarithmic Equations
Functions Defined and Notation
Linear and Quadratic Functions
Local and Absolute Extrema
The Binomial Theorem
The Quadratic Formula
Completing the Square
Conversion of Decimals, Fractions, and Percent
Equation of a Sphere
Greatest common factor
Ratios and Proportions
Simplify the expression
Systems of Equations
Altitudes, Medians and Centroids
Circles, Arcs and Sectors
Distance between Points
Equation of a Circle
Parallel and Perpendicular Lines
Perimeter, Area, and Volume
Complete the sentence
Find the amount
Find the difference
Find the rate
Find the solution
Find the value
Find the volume
How many solutions
Solve the equation
Solve the inequality
What is the slope
Which is greater
Which of the following...
Write an equation
Amplitude, Period and Frequency
Sine and Cosine Functions
Solving Trigonometric Equations
Tangent, Cotangent, Secant, and Cosecant
Systems of Equations...
Solving Systems of Equations by substitution-5x-8y=172x-7y=-17
Solving systems of equations by substitution Y=6x y=5x+7
Solving systems of equations X-2y=0 Y=2x-3
Y=3x 2x+y=15 Can you with this? Its confusing. Its soling systems of equations by substitution
SOLVING SYSTEMS OF EQUATIONS BY SUBSTITUTION. x+3y=12 x-y=8
Answers to these systems of two equations 4x+2y=10 x-y=13
5x+3y=-12 and 8x+7y=-6 solve the following systems of equations
When a family with 2 adults and 3 children bought tickets for an amusement park, they paid a total of $56.50. The next family, with 4 children and one adult, paid $49.50. What was the price of an adult ticket and a child ticket using system of equations.
Systems of Equations: Solve each system by setting the equations equal to each other and solving. y=x y= -x
A math teacher drove past a farmyard full of chickens and pigs. the teacher noticed that there were a total of 30 heads and 100 legs. How many pigs were ther
Two functions, y = |x - 3| and 3x + 3y = 27, are graphed on the same set of axes. Which statement is true about the solution to the system of equations? (1) (3,0) is the solution to the system because it satisfies the equation y = |x - 3|. (2) (9,0) is the solution to the system because it satisfies the equation 3x + 3y = 27. (3) (6,3) is the solution to the system because it satisfies both equations. (4) (3,0), (9,0), and (6,3) are the solutions to the system of equations because they all satisfy at least one of the equations.
Which system of equations has the same solution as the system below? 2x+2y=16 3x-y=4
Solve the system of equations and choose the correct answer from the list of options. x + y = −3 y = 2x + 2 (5/3,4/3) (-5/3,4/) (-3/5,3/4) (3/4, 3/5)
Solve the system of equations and choose the correct answer from the list of options. d + e = 15 −d + e = −5 Label the ordered pair as (d, e). (0,0) (10,5) (5, 10) (10, 5)
A system of equations is given below: y = 4x − 3 2x + 7y = 41 Which of the following steps could be used to solve by substitution? 2(y = 4x-3) + 7y= 41 4x -3= 2x+ 7y 2x+ 7(4x- 3)=41 2(y= 4x-3)
Harriet has some five dollar bills and some one dollar bills She has 20 bills. The value of the bills is $72 write and solve a system of equations using elimination to find out how many of each bill she has. Show your work . should equal 7 one dollar bills and 13 five dollar bills. Also use ALGEBRA.
Devi and her brother had the same amount of money. after devi spent 2/5 of her money and her brother spent 3/10 of his money, they had $78 left altogether. how much did they spend altogether?
Write and solve a system of equations that represents each situation. Interpret the solution. 10. MONEY Neil has a total of twelve $5 and $10 bills in his wallet. He has 5 times as many $10 bills as $5 dollar bills. How many of each does he have? 11. HAYRIDE Hillary and 23 of her friends went on a hayride. There are 8 more boys than girls on the ride. How many boys and girls were on the ride? 12. DRIVING Winston drove a total of 248 miles on Monday. He drove 70 fewer miles in the morning than he did in the afternoon. How many miles did he drive in the afternoon?
Solve the following system of equations and select the correct answer below: 3x + 3y + 2z = −5 x + y + 3z = −4 3x − y + 5z = −8 A. (1, 0, 1) B. (−1, 0, −1) C. (1, 0, −1) D. (−1, 0, 1)
Solve this system of equations: 2x+y=11 y=x-1 explain how you got it and try to explain your steps!
Cookies are used on our website to ensure that every visitor gets top-notch browsing experience. The way we collect, process, and store cookies is reflected in our
. Please, accept it before you continue using our website.