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Graph the Ellipse $a$ And $b$
- $\frac{x^{2}}{49}+\frac{y^{2}}{24}=1$ A) Center $(0,0), a=2 \sqrt{6}, b=7$

Question 100

Multiple Choice

Graph the ellipse. Give the coordinates of the center, as well as the values of $a$ and $b$ .
- $\frac{x^{2}}{49}+\frac{y^{2}}{24}=1$
$Graph the ellipse. Give the coordinates of the center, as well as the values of a and b . - \frac{x^{2}}{49}+\frac{y^{2}}{24}=1 A) center (0,0) , a=2 \sqrt{6}, b=7 B) center (0,0) , a=7, b=2 \sqrt{6} C) center (0,0) , a=7, b=2 \sqrt{6} D) center (0,0) , a=2 \sqrt{6}, b=7$

A) center $(0,0) , a=2 \sqrt{6}, b=7$
$Graph the ellipse. Give the coordinates of the center, as well as the values of a and b . - \frac{x^{2}}{49}+\frac{y^{2}}{24}=1 A) center (0,0) , a=2 \sqrt{6}, b=7 B) center (0,0) , a=7, b=2 \sqrt{6} C) center (0,0) , a=7, b=2 \sqrt{6} D) center (0,0) , a=2 \sqrt{6}, b=7$
B) center $(0,0) , a=7, b=2 \sqrt{6}$
$Graph the ellipse. Give the coordinates of the center, as well as the values of a and b . - \frac{x^{2}}{49}+\frac{y^{2}}{24}=1 A) center (0,0) , a=2 \sqrt{6}, b=7 B) center (0,0) , a=7, b=2 \sqrt{6} C) center (0,0) , a=7, b=2 \sqrt{6} D) center (0,0) , a=2 \sqrt{6}, b=7$
C) center $(0,0) , a=7, b=2 \sqrt{6}$
$Graph the ellipse. Give the coordinates of the center, as well as the values of a and b . - \frac{x^{2}}{49}+\frac{y^{2}}{24}=1 A) center (0,0) , a=2 \sqrt{6}, b=7 B) center (0,0) , a=7, b=2 \sqrt{6} C) center (0,0) , a=7, b=2 \sqrt{6} D) center (0,0) , a=2 \sqrt{6}, b=7$
D) center $(0,0) , a=2 \sqrt{6}, b=7$
$Graph the ellipse. Give the coordinates of the center, as well as the values of a and b . - \frac{x^{2}}{49}+\frac{y^{2}}{24}=1 A) center (0,0) , a=2 \sqrt{6}, b=7 B) center (0,0) , a=7, b=2 \sqrt{6} C) center (0,0) , a=7, b=2 \sqrt{6} D) center (0,0) , a=2 \sqrt{6}, b=7$

Graph the Ellipse aaa And bbb - x249+y224=1\frac{x^{2}}{49}+\frac{y^{2}}{24}=149x2​+24y2​=1 A) Center (0,0),a=26,b=7 (0,0), a=2 \sqrt{6}, b=7 (0,0),a=26​,b=7

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Graph the Ellipse $a$ And $b$
- $\frac{x^{2}}{49}+\frac{y^{2}}{24}=1$ A) Center $(0,0), a=2 \sqrt{6}, b=7$

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