Iklan

Iklan

Pertanyaan

TENTUKAN HASIL PENJUMLAHAN SETIAP PASANGAN POLINOMIAL BERIKUT! 6. a ( x ) = 2 x 5 − 5 x 4 + 2 x 3 –4 x + 3 dan b ( x ) = x 3 –4 x 2 + 3 x –5

TENTUKAN HASIL PENJUMLAHAN SETIAP PASANGAN POLINOMIAL BERIKUT!

 

Iklan

D. Entry

Master Teacher

Jawaban terverifikasi

Jawaban

 bold italic a bold left parenthesis bold italic x bold right parenthesis bold plus bold italic b bold left parenthesis bold italic x bold right parenthesis bold equals bold 2 bold italic x to the power of bold 5 bold minus bold 5 bold italic x to the power of bold 4 bold plus bold 3 bold italic x to the power of bold 3 bold minus bold 4 bold italic x to the power of bold 2 bold minus bold italic x bold minus bold 2

Iklan

Pembahasan

Pembahasan
lock

Dengan demikian

table row cell a left parenthesis x right parenthesis end cell equals cell 2 x to the power of 5 end cell cell negative 5 x to the power of 4 end cell cell plus 2 x cubed end cell blank cell negative 4 x end cell cell plus 3 end cell row cell b left parenthesis x right parenthesis end cell equals blank blank cell x cubed end cell cell negative 4 x squared end cell cell plus 3 x end cell cell negative 5 end cell row blank blank blank blank blank blank blank plus row cell a left parenthesis x right parenthesis plus b left parenthesis x right parenthesis end cell equals cell 2 x to the power of 5 end cell cell negative 5 x to the power of 4 end cell cell plus 3 x cubed end cell cell negative 4 x squared end cell cell negative x end cell cell negative 2 end cell end table 

Dengan demikian bold italic a bold left parenthesis bold italic x bold right parenthesis bold plus bold italic b bold left parenthesis bold italic x bold right parenthesis bold equals bold 2 bold italic x to the power of bold 5 bold minus bold 5 bold italic x to the power of bold 4 bold plus bold 3 bold italic x to the power of bold 3 bold minus bold 4 bold italic x to the power of bold 2 bold minus bold italic x bold minus bold 2

Perdalam pemahamanmu bersama Master Teacher
di sesi Live Teaching, GRATIS!

2

Iklan

Iklan

Pertanyaan serupa

Jika diketahui f ( x ) = x 2 dan g ( x ) = x + 3 , maka ( f + g ) ( x ) adalah ....

11

4.8

Jawaban terverifikasi

RUANGGURU HQ

Jl. Dr. Saharjo No.161, Manggarai Selatan, Tebet, Kota Jakarta Selatan, Daerah Khusus Ibukota Jakarta 12860

Coba GRATIS Aplikasi Roboguru

Coba GRATIS Aplikasi Ruangguru

Download di Google PlayDownload di AppstoreDownload di App Gallery

Produk Ruangguru

Hubungi Kami

Ruangguru WhatsApp

+62 815-7441-0000

Email info@ruangguru.com

[email protected]

Contact 02140008000

02140008000

Ikuti Kami

©2024 Ruangguru. All Rights Reserved PT. Ruang Raya Indonesia