By the additive property of equality, the equations John wrote are equivalent.
<h3>Additive property of equality: Determining equivalent equations</h3>
From the question, we are to determine if the equations John wrote are equivalent.
From the given information,
John wrote that
5 + 5 = 10
Then,
He added n to both sides of the equation to get
5 + 5 + n = 10 + n
From the Additive property of equality, we have that
"<em>If we add or subtract the same number to both sides of an equation, the sides remain equal</em>."
Since, John added the same number, n, to both sides of the equation, the equations John wrote are equivalent.
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This is like late elementary/early middle school stuff where you learn this.
First off, what number is in the position of the hundereth place? 0? No. 1? No. 5 yes! Now how i learned how to round is you take the number to the right of whatever you are being asked about and round it up or down. Now if the number (in this case it is 1) is lower than 5, you round down (or keep it the same) but if it is 5 or higher you round up. since 1 is lower then 5, that 5 in the hundereths place stays the same.
The answer is -10/3 your answer
For this case, the first thing you should do is pass the number given to percentage.
We have then:
b = 1.35
The percentage is:
(1.35) * (100) = 135%
Therefore, the growth is:
135% - 100% = 35%
Answer:
If b = 1.35, the annual percent growth rate of the number of horses would be 35%.
Answer:
The correct answer is the measure of sides are 4 cm and 7 cm.
Step-by-step explanation:
Juainta is cutting a piece of construction paper in the shape of a parallelogram.
Two opposite sides of a parallelogram have links 5n-6 cm and 3n-2 cm. The third side measures 2n+3 cm.
We know that in a parallelogram, the measure of opposite sides are equal.
∴ 5n - 6 = 3n -2
⇒ 2n = 4
⇒ n = 2.
The length one side is 4 cm and of the other side is 7 cm.
