Fg Cxgah
This exercise differs from the previous one in that I not only have to do the operations with the functions, but I also have to evaluate at a particular x -value.
Fg cxgah. Domain of Composite Function. Given f (x) = 2x, g(x) = x + 4, and h(x) = 5 – x 3, find (f + g)(2), (h – g)(2), (f × h)(2), and (h / g)(2). F G ꖇ ŐL т ͕ ܂ A ̓I ȖڕW ̂͂ Ƃ Ǝv ܂ ̂Ŋ撣 Ă B N07 27 ( ) No.-2 - ҏW.
When doing, for example, (g º f)(x) = g(f(x)):. ̃C X g ɂ͓ ̗v f ݂ Ă ̂ŁA Ă 鑤 ̈ ۂ ܂ ܂ B 킢 v f S Ƃ ̂ł͂Ȃ A 䗦 ߂ Ƃ Ƃł B W A 킢 Q ݂ ȁB. ޗ F J b g g } g A A 花 卪 A ԂȂ ߂ A X A D ݂̖ B g } g ̊C N l b t h \ G.
C X g A h o C X f. C X g A h o C X f. It is important to get the Domain right, or we will get bad results!.
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I thought I knew how to do this type of problem, but I keep getting 36 as an answers, when the only possible ones are -9, 15, 0, -5, -12. C X g ̋^ ₨ Y ݂ ӌ ݂ ɉ ͌ ڎw f ł B. Then also make sure that g(x) gets the correct Domain.
C X g A h o C X f. C _ X g A f U C I t B X 1993 N ɕl s ̍ ̋߂ őn Ƃ ܂ B d v Ȃ m 点 F 17 N t A ޗnj ɃT e C g I t B X I v ܂ B. The instructions say let f and g be differentiable functions such that f(1) = 4 g(1)=3 f '(3)=-5 f '(1)=-4 g '(1)=-3 g '(3)=2 I don't know why they gave the f ' and g ' of 3, unless to simply confuse.
We must get both Domains right (the composed function and the first function used).
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