Invers fungsi komposisi 1. jika f(x) = 2x + 1 dan g(x) = 6x-7, maka tentukan: [tex]( gof ) {}^{ - 1} (x)[/tex]

The GCF of the two is 8, so you would do * 8(7+8) OR 8(15) OR 120, BUT MOST LIKELY 8(7+8) *

Answered by SecretIndex | 2024-06-10

The distributive property does not directly apply to the sum 56 + 64, as this mathematical concept involves multiplication over addition or subtraction. For the sum given, one would simply add the two numbers to get 120 without using the distributive property.
However, the distributive property is typically used with multiplication over addition or subtraction, not to simplify a sum directly. In its basic form, the distributive property states that a(b + c) equals ab + ac.
To simplify 56 + 64 directly, you would simply add the two numbers together to get 120. The distributive property does not apply in this case because there is no multiplication involved.
If we wanted to use the distributive property, an example would involve multiplying a sum by a number, such as 5(6 + 4). Using the distributive law, this expression would be simplified to 5 6 + 5 4 = 30 + 20 = 50.

Answered by Burger1123 | 2024-06-24

Using the distributive property, the expression 56 + 64 can be rewritten as 8 ( 7 + 8 ) , which simplifies to 120 . This method highlights the benefit of recognizing common factors to simplify addition. The final answer is 120 .
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Answered by SecretIndex | 2024-09-27

Jawaban:[tex] \tt {(g \circ f)}^{ - 1} (x) = \frac{x + 1}{12} [/tex]Penjelasan dengan langkah-langkah:Fungsi (gof)(x) (gof)(x) = 6(2x + 1) - 7(gof)(x) = 12x + 6 - 7(gof)(x) = 12x - 1Invers dari (gof)(x) y = 12x - 1-12x = -y - 1[tex] \tt x = \frac{ - y - 1}{ - 12} [/tex][tex] \tt x = \frac{y + 1}{12} [/tex][tex] \tt {(g \circ f)}^{ - 1} (x) = \frac{x + 1}{12} [/tex][tex]\boxed{ \red{ \boxed{\pink{\mathcal{M \frak{ ilana} \purple{ \tt01}}}}}} [/tex]

Answered by Milana01 | 2025-07-12