SOLUTION: Pg 519
Given L(s)=s+1 and M(s)=s^3+1, determine M[L(s)].
Algebra.Com
Question 201174This question is from textbook intermediate algebra
: Pg 519
Given L(s)=s+1 and M(s)=s^3+1, determine M[L(s)].
This question is from textbook intermediate algebra
Answer by solver91311(24713) (Show Source): You can put this solution on YOUR website!
Replace 
in the definition of )
with the definition of )
, thus:
\right)\ =\ \left(L(s)\right)^3 + 1\ =\ (s + 1)^3 + 1\ =\ s^3 + 3s^2 + 3s + 2)
John
RELATED QUESTIONS
1. ~J v ~L
2. ~(J * L) -> ~M
3. ~E v (M v ~S) / ~(S * E) (answered by jim_thompson5910)
Use an ordinary proof to solve
1) 1.E ⊃ (S ⊃ T)
2.(~L ⋅... (answered by richwmiller,jim_thompson5910)
Use an ordinary proof to solve
1) 1.E ⊃ (S ⊃ T)
2.(~L ⋅... (answered by richwmiller,jim_thompson5910)
PLease use all 18 rules of natural deduction to derive the conclusion (/), thanks.
1.... (answered by mccravyedwin,math_tutor2020)
S=L(1-r) Solve for r
S=L1+Lr (answered by oscargut)
1. (C v S) v L
2. ~S & (~L v Z)
3. (L v C) > ~Z
/ ~(S v Z)
My apologies, I made a... (answered by jim_thompson5910)
Solve the given proof for L. Include the rule and premise(s) from which each step was... (answered by jim_thompson5910)
1. (F . M) > (S v T) 2. (~S v A) > F 3. (~S v B) > M 4. ~S . G / T (answered by jim_thompson5910)
S=L+2B;B (answered by nyc_function)