Use the discriminant to classify the conic, x2 + 6xy + 9y2 – 10x + 3y + 4 = 0. the discriminant is . the conic is a .
Use The Discriminant To Classify The Conic, X2 + 6Xy + 9Y2 – 10X + 3Y + 4 = 0. The Discriminant Is . The Conic Is A .
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Use The Discriminant To Classify The Conic, X2 + 6Xy + 9Y2 – 10X + 3Y + 4 = 0. The Discriminant Is . The Conic Is A .. It's a specific value calculated from the coefficients of the equation. To solve the problem of classifying the conic section represented by the equation x2 + 6xy + 9y2 − 10x +3y +4 = 0, we need to use the concept of the discriminant for conic.
Classifying Conic Sections CK12 Foundation from www.ck12.org
The discriminant is a crucial tool in determining the type of conic section represented by a quadratic equation. To solve the problem of classifying the conic section represented by the equation x2 + 6xy + 9y2 − 10x +3y +4 = 0, we need to use the concept of the discriminant for conic. The objective is to obtain the conic section by using discriminant.
To Solve The Problem Of Classifying The Conic Section Represented By The Equation X2 + 6Xy + 9Y2 − 10X +3Y +4 = 0, We Need To Use The Concept Of The Discriminant For Conic.
Gain access to this solution and our full library. The discriminant is a crucial tool in determining the type of conic section represented by a quadratic equation. First, we need to identify the.
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The objective is to obtain the conic section by using discriminant. To classify the conic defined by the equation x2+6xy+9y2−10x+3y+4=0, we will use the discriminant, which is given by the formula d=b2−4ac. Purchase calculus 10e topic functions and their graphs polynomial and rational functions exponential and logarithmic functions trigonometry analytic trigonometry additional topics.
It Is Given That, The Equation Is 9 X 2 + 25 Y 2 − 54 X − 144 = 0.
There are 3 steps to solve this one. It's a specific value calculated from the coefficients of the equation.