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WA

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{Cars Narrative} Suppose you choose two families at random.What is the chance that they each own one car? (That means family A owns a car and family B owns a car.)

A) 0.23
B) 0.23 + 0.23 = 0.46
C) 0.23 + 0.23 − (0.23) *(0.23) = .4071
D) (0.23) *(0.23) = 0.0529

On May 20, 2024


D
WA

Answered

Multiply and simplify. (x−4y) 2x+4y⋅x2+10xy+24y2x2−16y2\frac { ( x - 4 y ) ^ { 2 } } { x + 4 y } \cdot \frac { x ^ { 2 } + 10 x y + 24 y ^ { 2 } } { x ^ { 2 } - 16 y ^ { 2 } }x+4y(x4y) 2x216y2x2+10xy+24y2

A) (x+4y) (x−6y) x−4y,x≠±4y\frac { ( x + 4 y ) ( x - 6 y ) } { x - 4 y } , x \neq \pm 4 yx4y(x+4y) (x6y) ,x=±4y
B) x−4y,x≠−6yx - 4 y , x \neq - 6 yx4y,x=6y
C) x+6y,x≠0x + 6 y , x \neq 0x+6y,x=0
D) (x−4y) (x+6y) x+4y,x≠±4y\frac { ( x - 4 y ) ( x + 6 y ) } { x + 4 y } , x \neq \pm 4 yx+4y(x4y) (x+6y) ,x=±4y
E) (x−6y) (x+6y) x+4y,x≠6y\frac { ( x - 6 y ) ( x + 6 y ) } { x + 4 y } , x \neq 6 yx+4y(x6y) (x+6y) ,x=6y

On May 17, 2024


D