Find the maximum integer k on your calculator such that log(k)can be evaluated. How could you evaluate the following: log(k+k);log(k^5) on the same calculator? Now find these values.
Punch some numbers in till you get an error. On my calc, the max integer is 9E99 to make the log key work.
If I wanted to do log(k+k), = log(2k)=log2+logk
log(k^5)=5logk
so how would i find the values of the two?
add
but whats k
but what is k?
To find the maximum integer "k" on your calculator such that "log(k)" can be evaluated, you need to understand how logarithms work and the limitations of your calculator.
Most calculators can evaluate logarithms for positive real numbers. However, the upper limit for the values that can be input depends on the specific calculator model and its specifications. For example, a basic scientific calculator can usually handle logarithms with values up to 10^99 or 10^100.
To evaluate "log(k+k)" and "log(k^5)" on the same calculator, you can follow these steps:
1. Start by entering a value for "k" on your calculator.
2. To evaluate "log(k+k)", you need to first calculate the value of "k+k". For example, if "k" equals 10, then "k+k" would be 20.
3. Enter the value of "k+k" into the calculator, followed by the "log" function. For instance, if "k+k" is 20, enter "log(20)". The result will be the logarithm of "k+k".
4. Similarly, to evaluate "log(k^5)", you need to calculate the value of "k^5". Using the same value of "k" from before (10), calculate "k^5" as 10^5 = 100,000.
5. Enter the value of "k^5" into the calculator, followed by the "log" function. So, if "k^5" is 100,000, enter "log(100000)". The result will be the logarithm of "k^5".
To find the values of "log(k+k)" and "log(k^5)", you will need to input a value for "k" within the calculator's limits and follow the steps outlined above.
Please note that the specific output values for "log(k+k)" and "log(k^5)" will depend on the input value of "k".