How many groups of sixty are in two hundred forty-four
2 answers:
There are four (4.07) groups of sixty in two hundred and forty-four
To derive the answer, the number values were converted from words to figure.
- Sixty then became 60
- Two hundred and forty-four then became 244
To determine how many groups of 60 are in 244, a division process will take place i.e. 244 will be divided by 60.
Therefore,
=
= 4.07
Thus, 4.07 is the actual figure that was derived after the division process, but since a group of something needs to be in a whole figure, then it is important the figures are rounded up to one significant figure.
Therefore, there are four (4) groups of sixty (60) in two hundred and forty-four (244).
Notably, division is a basic operation in mathematics which deals will splitting of number into equal parts or groups. It is an arm of BODMAS, which is a major order of operations in mathematics.
BODMAS means Bracket, Order, Division, Multiplication, Addition, Subtraction.
LEARN MORE:
- How many groups of sixty are in two hundred forty-four brainly.com/question/761944
- How many groups of sixty are in two hundred forty-four brainly.com/question/340132
- Numbers: brainly.com/question/2906770
- What does BODMAS stand for brainly.com/question/9352415
KEYWORDS:
- groups of sixty
- two hundred forty-four
- bodmas
- division
- significant figure
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The first step for solving this equation is to determine the defined range.
3㏑(2) + ㏑(8) = 2㏑(4x), x > 0
Write the number 8 in exponential form.
3㏑(2) + ㏑(2³) = 2㏑(4x)
Using ㏑(
) = x × ㏑(a),, transform the expression.
3㏑(2) + 3㏑(2) = 2㏑(4x)
Now collect the like terms on the left side of the equation.
6㏑(2) = 2㏑(4x)
Switch the sides of the equation.
2㏑(4x) = 6㏑(2)
Using x × ㏑(a) = ㏑(),, transform the expression on the left side of the equation.
㏑((4x)²) = 6㏑(2)
Using x × ㏑(a) = ㏑(),, transform the expression on the right side of the equation.
㏑((4x)²) = ㏑(
)
Since the bases of the logarithms are the same,, you need to set the arguments equal.
(4x)² =
Take the square root of both sides of the equation and remember to use both the positive and negative roots.
4x = +/- 8
Now separate the equation into 2 possible cases.
4x = 8
4x = -8
Solve the top equation for x.
x = 2
Solve the bottom equation for x.
x = 2
, x > 0
x = -2
Lastly,, check if the solution is in the defined range to find your final answer.
x = 2
This means that the correct answer to your question is x = 2.
Let me know if you have any further questions
:)
3㏑(2) + ㏑(8) = 2㏑(4x), x > 0
Write the number 8 in exponential form.
3㏑(2) + ㏑(2³) = 2㏑(4x)
Using ㏑(
3㏑(2) + 3㏑(2) = 2㏑(4x)
Now collect the like terms on the left side of the equation.
6㏑(2) = 2㏑(4x)
Switch the sides of the equation.
2㏑(4x) = 6㏑(2)
Using x × ㏑(a) = ㏑(
㏑((4x)²) = 6㏑(2)
Using x × ㏑(a) = ㏑(
㏑((4x)²) = ㏑(
Since the bases of the logarithms are the same,, you need to set the arguments equal.
(4x)² =
Take the square root of both sides of the equation and remember to use both the positive and negative roots.
4x = +/- 8
Now separate the equation into 2 possible cases.
4x = 8
4x = -8
Solve the top equation for x.
x = 2
Solve the bottom equation for x.
x = 2
, x > 0
x = -2
Lastly,, check if the solution is in the defined range to find your final answer.
x = 2
This means that the correct answer to your question is x = 2.
Let me know if you have any further questions
:)