MATHEMATICS HIGH SCHOOL

Solve the equation using the Zero­Product Property. 6x(3x + 1) = 0

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Answer 1
Answer:    
\displaystyle \n 6x(3x + 1) = 0 \n \n \Longrightarrow ~~ 6x = 0~~\texttt{or}~~3x+1=0 \n \n 6x = 0 ~~\Longrightarrow ~~ x_1 = (0)/(6) = \boxed{0} \n \n 3x+1 = 0 ~~\Longrightarrow ~~ 3x = -1 ~~\Longrightarrow ~~ x_2 = (-1)/(3) = \boxed{-(1)/(3)} \n \n

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Lucy has a hemisphere shaped goldfish pond in her backyard. The pond has a circumference of 11.9 feet . The pond has a population density of 3.6 cubic feet of water for each goldfish. How many goldfish are in Lucy's pond ?

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40.38 my answer is 40.38 or 40 goldfish

Around 40.38 - 40 goldfish is your answer.

(9 – 6i) × m = 9 – 6i What is m?

a. 0

b. 1

c. 9 + 6i

d. -9 + 6i

Answers

An equation is formed of two equal expressions. In the given equation (9–6i)×m = 9–6i, the value of m is 1.

What is an equation?

An equation is formed when two equal expressions are equated together with the help of an equal sign '='.

In the given equation (9–6i)×m = 9–6i, the value of m can be found as,

(9–6i)×m = 9–6i

Divide both the sides of the equation by (9–6i),

((9-6i)* m )/((9-6i))= ((9-6i))/((9-6i))\n

m = 1

Hence, In the given equation (9–6i)×m = 9–6i, the value of m is 1.

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B) 1 because anything times one equals that same number and so 9-6ix1=9-6i
I hope this helped

What is the domain of the function below?
{0,2 3,1 5,2 8,4

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The choices are the below that can be found elsewhere:

a. { 1, 2, 4 }
b. { 0, 3, 5, 8 }
c. { 0, 1, 2, 3, 4, 5, 8 }
d. { ( 0, 2 ), ( 3, 1 ), ( 5, 2 ), ( 8, 4 ) }

The answer is B because the domain is just the X-values of the ordered pairs and you cant repeat them.

Pls help i have to turn this in by tommorrow

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