3.155 is a fraction. It is a fraction in decimal form rather than in the form of a ratio. However, that does not stop it being a fraction. Its rational equivalent is 3155/1000 which can be simplified, if required.
3.155/100 or 3155/100,000
To evaluate (\frac{15}{r} - 1) when (r = 5), substitute (5) for (r): [ \frac{15}{5} - 1 = 3 - 1 = 2. ] Thus, the value of the expression when (r = 5) is (2).
When you divide both the numerator and denominator of a fraction by the same non-zero number, the value of the fraction remains unchanged. This is because you are essentially scaling both parts of the fraction equally, which does not affect its overall ratio. For example, if you have the fraction ( \frac{a}{b} ) and you divide both by ( c ) (where ( c \neq 0 )), the fraction simplifies to ( \frac{a/c}{b/c} ), which is equivalent to the original fraction.
8203-6892 = 1311
The answer depends on what you want to turn into a fraction. And, incidentally, I do not turn into a fraction.
3.155/100 or 3155/100,000
The square root of 3155= 56.16938668.
To evaluate (\frac{15}{r} - 1) when (r = 5), substitute (5) for (r): [ \frac{15}{5} - 1 = 3 - 1 = 2. ] Thus, the value of the expression when (r = 5) is (2).
When you divide both the numerator and denominator of a fraction by the same non-zero number, the value of the fraction remains unchanged. This is because you are essentially scaling both parts of the fraction equally, which does not affect its overall ratio. For example, if you have the fraction ( \frac{a}{b} ) and you divide both by ( c ) (where ( c \neq 0 )), the fraction simplifies to ( \frac{a/c}{b/c} ), which is equivalent to the original fraction.
8203/1000
8203-6892 = 1311
The answer depends on what you want to turn into a fraction. And, incidentally, I do not turn into a fraction.
60 miles taking I-4 EAST. The exit for John Young Parkway is EXIT 79; turn left off the exit ramp to get to 3155 S John Young Parkway.
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56.16938668