Expansion of an Expression (Eighth Order)
Author: shiroeExecutions: 495
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I will expand the expression.
Let’s rewrite the expression in the form
k(x+a1)(x+a2)…(x+a8)
=k(x^8+b7x^7+b6x^6+…b1x+b0)
= p8x^8 + p7x^7 + p6x^6 + … + p1x + p0
.
k(x+a1)(x+a2)…(x+a8)
=k(x^8+b7x^7+b6x^6+…b1x+b0)
= p8x^8 + p7x^7 + p6x^6 + … + p1x + p0
.
| b8 | |
| b7 | |
| b6 | |
| b5 | |
| b4 | |
| b3 | |
| b2 | |
| b1 | |
| b0 | |
| p8 | |
| p7 | |
| p6 | |
| p5 | |
| p4 | |
| p3 | |
| p2 | |
| p1 | |
| p0 | |
| Check the Calculation (1) | Unexpanded/undistributed portion |
| Check the Calculation (2) | Multiply the check calculation (1) by k |
| Check the Calculation (3) | Expanded form / Distributed terms |
| Check the Calculation (4) | Multiply check calculation (3) by k |
The numbers to the right of the letters a, b, and p are subscripts.
The subscripts for b and p correspond to the degree of x.
The values entered for x are for verification purposes.
Digit display setting: 6 digits. The number of digits can be changed. Complex number calculation mode.
The subscripts for b and p correspond to the degree of x.
The values entered for x are for verification purposes.
Digit display setting: 6 digits. The number of digits can be changed. Complex number calculation mode.
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