Factorize
2y³ + 5y² + 4y + 1
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Answer:
Step-by-step explanation:
Solving for y in y4=5y2−4 as follows:
=>y4−5y2+4=0
=>y4−y2−4y2+4=0
=>y2(y2−1)−4(y2−1)=0
=>(y2−1)(y2−4)=0
Either, (y2−1)=0
=>y2=1
=>y2=(±1)2
Therefore, y=±1
Or, (y2−4)=0
=>y2=4
=>y2=(±2)2
Therefore, y=±2
Hence, y=±1 or ±2. Thus giving four unique values for y
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