some uncertainties help
note
# equals change
1.when finding error for logs
log(worst value) - log(best value)
2. when square
#x^2/x^2 = 2(#x/x)
3. when in formula
say-> Y= x/z
so error=>
#y/y= #x/x + #z/z
4. when finding gradient
diff of best gradient and worst gradient
5. when y-intercept errors
find y-intercept with bst gradient than with worst gradient find their diff that is your uncertainity
mostly same is the case with the last one
hope this helps
note
# equals change
1.when finding error for logs
log(worst value) - log(best value)
2. when square
#x^2/x^2 = 2(#x/x)
3. when in formula
say-> Y= x/z
so error=>
#y/y= #x/x + #z/z
4. when finding gradient
diff of best gradient and worst gradient
5. when y-intercept errors
find y-intercept with bst gradient than with worst gradient find their diff that is your uncertainity
mostly same is the case with the last one
hope this helps