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Suppose a curve is defined by the equation 16(x² + y²) = 45. Show that if you translate the curve to the right by units and down by units, then the new curve satisfies the equation a. 8x? – 8y? – 12x + 24y = 0 -

Suppose a curve is defined by the equation 16(x² + y²) = 45. Show that if you translate the curve to the right by units and down by units, then the new curve satisfies the equation a. 8x? – 8y? – 12x + 24y = 0 -

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter8: Linear Functions
Section8.3: Using Intercepts
Problem 2E
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Suppose a curve is defined by the equation 16(x² + y²) = 45. Show that if you translate the curve to the right by units and down by units, then the new curve satisfies the equation a. 8x? – 8y2 - 12x + 24y = 0 b. 8x2 + 8y? + 12x + 24y = 0 c. 8x² + 8y² – 12x + 24y = 0 d. 8x? + 8y² - 12x – 24y = 0 O O
Transcribed Image Text:Suppose a curve is defined by the equation 16(x² + y²) = 45. Show that if you translate the curve to the right by units and down by units, then the new curve satisfies the equation a. 8x? – 8y2 - 12x + 24y = 0 b. 8x2 + 8y? + 12x + 24y = 0 c. 8x² + 8y² – 12x + 24y = 0 d. 8x? + 8y² - 12x – 24y = 0 O O
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