There are 5 row and 8 tiles in each row calculated using two equation.
Simultaneous equations, system of equations Two or more equations in algebra must be solved jointly (i.e., the solution must satisfy all the equations in the system). The number of equations must match the number of unknowns for a system to have a singular solution.
There are four methods to solving systems of equations: graphing, substitution, elimination and matrices.
Given I am an array made with 40 tiles I have an odd number of rows and an even number of tiles in each of my rows the number of my rows plus the number of tiles in each of my rows equals 13
Let "r" be the number of row and "t" be the number of tiles in each row.
Since, array has total 40 tiles
Thus,
r * t = 40
Also given
r +t = 13
From comparing these equation
r = 5 or 8
Since row is odd given
thus, r = 5
and t = 8
therefore, Two equations are used to determine the five rows and eight tiles in each row.
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Answer:
Step-by-step explanation:
If Marcella is 63, divide by 3 is 21, add 2 equals out to be 23 which is Justin's age. Then 23 multiplied by 2 is 46, subtract 4 from 46, which equals out be 42 and that is Aimee's age.:)
Marcella= 63
Justin= 23
Aimee= 42
(-2, -10)
(2, -6)
(-6, -6)
Which sequence of two transformations could she perform so that the transformed vertices become A’ (4,-5) , B’(7,-7), and C’(7,-4) ?
Answer: D
Step-by-step explanation: reflecting about the line y=-1, followers by translating 8 units to the right
Step 2: x = 30 – 5
Step 3: x = 25
Part A: Is Charlie's solution correct or incorrect? If the solution is incorrect, explain why it is incorrect and show the correct steps to solve the equation.
Part B: How many solutions will this equation have?