The integer values of g in 6<3g<127 is from 2 to 42.33.
Given that the inequality showing the variable g be 6<3g<127.
We are required to find the values of g.
Inequality is like an equation which shows the relationship between variables expressed in greater than,less than, greater than or equal sign, less than or equal to sign. It shows the range of the variables.
The inequality is 6<3g<127.
We have to divide both the sides by 3 because in the middle 3 is multiplied by 3.
6/3<g<127/3
2<g<42.33
Hence the integer values of g in 6<3g<127 is from 2 to 42.33.
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All you have to do is divide the numerator by the denominator and then multiply that result with 100 like so:
(Numerator/Denominator)*100
When you enter 8/40 into the above formula, you get (8/40)*100 which calculates to:
20%
Answer:
254.469
Step-by-step explanation:
2^3×4^7+63 = 131135
2^3×4^7-63 = 131009
