Evaluate the following expression when
AN = A and
BN = B.
A_COEFFAN{} + B_COEFFBN{} + CONSTANT
SOLUTION
Plug in A
for \pink{AN} and
B for
\blue{BN}.
\qquad=\quadA_COEFF\pink{(A)}
+ B_COEFF\blue{(B)} +
CONSTANT
\qquad=\quadA_COEFF * A +
B_COEFF * B + CONSTANT
\qquad=\quadSOLUTION
plus( A_COEFF + AN + "^2", B_COEFF + BN, CONSTANT )
A_COEFFAN{}^2 + B_COEFFBN{} + CONSTANT
Plug in A
for \pink{AN} and
B for
\blue{BN}.
\qquad=\quadA_COEFF\pink{(A)}^2
+ B_COEFF\blue{(B)} +
CONSTANT
Remember order of operations. Evaluate the exponent before you multiply.
\qquad=\quadA_COEFF(A * A)
+ B_COEFF\blue{(B)} +
CONSTANT
\qquad=\quadA_COEFF * A * A +
B_COEFF * B + CONSTANT
\qquad=\quadSOLUTION