Investigate functional equations
QUESTION TYPEMix of allChange
additive-input, linear, direct values, satisfiedadditive-input, linear, direct values, not satisfiedadditive-input, linear, missing constant, satisfiedadditive-input, linear, missing constant, not satisfiedadditive-input, reciprocal, direct values, satisfiedadditive-input, reciprocal, direct values, not satisfiedadditive-input, reciprocal, missing constant, satisfiedadditive-input, reciprocal, missing constant, not satisfiedadditive-input, square-reciprocal, direct values, satisfiedadditive-input, square-reciprocal, direct values, not satisfiedadditive-input, square-reciprocal, missing constant, satisfiedadditive-input, square-reciprocal, missing constant, not satisfiedadditive-input, cubic, direct values, satisfiedadditive-input, cubic, direct values, not satisfiedadditive-input, cubic, missing constant, satisfiedadditive-input, cubic, missing constant, not satisfiedproduct-input, linear, direct values, satisfiedproduct-input, linear, direct values, not satisfiedproduct-input, linear, missing constant, satisfiedproduct-input, linear, missing constant, not satisfiedproduct-input, reciprocal, direct values, satisfiedproduct-input, reciprocal, direct values, not satisfiedproduct-input, reciprocal, missing constant, satisfiedproduct-input, reciprocal, missing constant, not satisfiedproduct-input, square-reciprocal, direct values, satisfiedproduct-input, square-reciprocal, direct values, not satisfiedproduct-input, square-reciprocal, missing constant, satisfiedproduct-input, square-reciprocal, missing constant, not satisfiedproduct-input, cubic, direct values, satisfiedproduct-input, cubic, direct values, not satisfiedproduct-input, cubic, missing constant, satisfiedproduct-input, cubic, missing constant, not satisfiedquotient-input, linear, direct values, satisfiedquotient-input, linear, direct values, not satisfiedquotient-input, linear, missing constant, satisfiedquotient-input, linear, missing constant, not satisfiedquotient-input, reciprocal, direct values, satisfiedquotient-input, reciprocal, direct values, not satisfiedquotient-input, reciprocal, missing constant, satisfiedquotient-input, reciprocal, missing constant, not satisfiedquotient-input, square-reciprocal, direct values, satisfiedquotient-input, square-reciprocal, direct values, not satisfiedquotient-input, square-reciprocal, missing constant, satisfiedquotient-input, square-reciprocal, missing constant, not satisfiedquotient-input, cubic, direct values, satisfiedquotient-input, cubic, direct values, not satisfiedquotient-input, cubic, missing constant, satisfiedquotient-input, cubic, missing constant, not satisfiedcombined, linear, direct values, satisfiedcombined, linear, direct values, not satisfiedcombined, linear, missing constant, satisfiedcombined, linear, missing constant, not satisfiedcombined, reciprocal, direct values, satisfiedcombined, reciprocal, direct values, not satisfiedcombined, reciprocal, missing constant, satisfiedcombined, reciprocal, missing constant, not satisfiedcombined, square-reciprocal, direct values, satisfiedcombined, square-reciprocal, direct values, not satisfiedcombined, square-reciprocal, missing constant, satisfiedcombined, square-reciprocal, missing constant, not satisfiedcombined, cubic, direct values, satisfiedcombined, cubic, direct values, not satisfiedcombined, cubic, missing constant, satisfiedcombined, cubic, missing constant, not satisfiedNOWMix of allRecommended
Question 1 of 8
No calculator
Substitute the displayed values into both sides of the relation
\[q(t)=-t - 1\]
Use the exact values
\[x=-2,\qquad y=-2\]
and substitute them into the displayed relation
\[q\left(\frac{x}{y}\right) = \frac{q\left(x\right)}{q\left(y\right)} - 3\]