Consider the function defined over three binary variables: f(x1,x2,x3)=(¬x1∧¬x2∧¬x3) . We aim to find a θ such that, for any x=[x1,x2,x3] , where xi∈{0,1} : θ⋅x+θ0>0 when f(x1,x2,x3)=1, and θ⋅x+θ0<0 when f(x1,x2,x3)=0. If θ0=0 (no offset), would it be possible to learn such a θ ?

i believe the answer is 68cm

step-by-step explanation:

i just took 34 x 2 because the space between v and y is the same as y to k.

answer: howdy

step-by-step explanation:

u = -(6/7)w

step-by-step explanation:

place all values with 'u' on one side of the equation.

4u + 8w = - 3u + 2w

4u + 3u = 2w - 8w

further simplify the equation by solving the addition and subtraction.

7u = - 6w

make 'u' the independent variable by placing its co-efficient on the right-hand side.

u = - (6/7)w