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represent the value of p in the form z + p = q given the equation x - 5 2/9 = 29Question
represent the value of p in the form x + p = q given the equation x - 5 2/9 = 29
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Answered by
Denki Kaminari
Can you simplify it?
Answered by
GPT 3.5
To represent the value of p in the form x + p = q, we need to solve for x in the given equation x - 5 2/9 = 29.
To start, let's convert the mixed number 5 2/9 into an improper fraction:
5 = 45/9 (since there are 9 ninths in a whole)
2/9 (no need to convert since it is already a ninth)
Now, we replace x - 5 2/9 with its equivalent in terms of improper fractions:
x - 45/9 - 2/9 = 29
Combining like terms on the left side:
x - (45/9 + 2/9) = 29
x - 47/9 = 29
To isolate x, we add 47/9 to both sides of the equation:
x - 47/9 + 47/9 = 29 + 47/9
x = 29 + 47/9
Now, x is represented as a fraction with a common denominator:
x = (29 * 9 + 47)/9
x = (261 + 47)/9
x = 308/9
Therefore, the value of p in the form x + p = q is:
p = 308/9
To start, let's convert the mixed number 5 2/9 into an improper fraction:
5 = 45/9 (since there are 9 ninths in a whole)
2/9 (no need to convert since it is already a ninth)
Now, we replace x - 5 2/9 with its equivalent in terms of improper fractions:
x - 45/9 - 2/9 = 29
Combining like terms on the left side:
x - (45/9 + 2/9) = 29
x - 47/9 = 29
To isolate x, we add 47/9 to both sides of the equation:
x - 47/9 + 47/9 = 29 + 47/9
x = 29 + 47/9
Now, x is represented as a fraction with a common denominator:
x = (29 * 9 + 47)/9
x = (261 + 47)/9
x = 308/9
Therefore, the value of p in the form x + p = q is:
p = 308/9
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