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<b>Rational inequalities</b><br></br>
<b>Weak algebraic high-power inequalities</b><br></br>
<b>Weak inequalities. Properties of fractions</b><br></br>
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<b>Solve the inequality</b>
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<math xmlns="http://www.w3.org/1998/Math/MathML">
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<mrow><mfrac>
<mrow>
<mrow><mrow><msup><mi>v</mi><mi>3</mi></msup></mrow><mrow><mo>+</mo><mi>3 </mi><msup><mi>v</mi><mi>2</mi></msup></mrow><mrow><mo>&#x002D;&#x00A0;</mo><mi>4 </mi></mrow></mrow>
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<mrow><mrow><msup><mi>v</mi><mi>2</mi></msup></mrow><mrow><mo>+</mo><mi>4 </mi><mi>v</mi></mrow><mrow><mo>+</mo><mi>4 </mi></mrow></mrow>
</mrow></mfrac></mrow>
<mo>&#x00B7;</mo>
<mrow><mo maxsize="2">(</mo><mrow>
<mrow><mrow><mi>v</mi></mrow><mrow><mo>&#x002D;&#x00A0;</mo><mi>1 </mi></mrow></mrow>
</mrow><mo maxsize="2">)</mo></mrow>
<mo>+</mo>
<msup>
<mfenced><mrow>
<mrow><mrow><mi>v</mi></mrow><mrow><mo>&#x002D;&#x00A0;</mo><mi>7 </mi></mrow></mrow>
</mrow></mfenced>
<mrow>
<mrow><mrow><mi>2 </mi></mrow></mrow>
</mrow></msup>
<mo>&#x2265;</mo>
<mrow><mrow><mi>7 </mi><msup><mi>v</mi><mi>2</mi></msup></mrow><mrow><mo>+</mo><mi>2 </mi><mi>v</mi></mrow><mrow><mo>+</mo><mi>2 </mi></mrow></mrow>
<mo>+</mo>
<mrow><mrow><mi>2 </mi></mrow></mrow>
<mo>&#x00B7;</mo>
<mrow><mo maxsize="2">(</mo><mrow>
<mrow><mrow><mi>v</mi></mrow><mrow><mo>&#x002D;&#x00A0;</mo><mi>1 </mi></mrow></mrow>
</mrow><mo maxsize="2">)</mo></mrow>
<mo>&#x00B7;</mo>
<mrow><mo maxsize="2">(</mo><mrow>
<mrow><mrow><mi>v</mi></mrow><mrow><mo>&#x002D;&#x00A0;</mo><mi>7 </mi></mrow></mrow>
</mrow><mo maxsize="2">)</mo></mrow>
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<math xmlns="http://www.w3.org/1998/Math/MathML">
<mrow>
<mrow>
<mrow><mrow><msup><mi>v</mi><mi>2</mi></msup></mrow><mrow><mo>+</mo><mi>4 </mi><mi>v</mi></mrow><mrow><mo>+</mo><mi>4 </mi></mrow></mrow>
<mo>&#x2260;</mo>
<mrow><mrow><mi>0 </mi></mrow></mrow>
</mrow>
</mrow>
</math>
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<b>Methodical task:</b> 
Scheme "To select for transformation 2"
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To select the formulation for the next step of transformation
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<p><b>Select the continuation</b></p>
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The theorem "Factorization of quadratic trinomial" reads: If the roots of quadratic trinomial equal to "p" and "q", then this trinomial may be represented as "a(x-p)(x-q)", where "a" is the coefficient at the quadratic term
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Monomials are called the like terms of a polynomial if they differ by the value of a numerical constant only
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A quadratic trinomial is referred to as a polynomial with the highest degree of the unknown equal to two
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