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DanielleElmas [232]
3 years ago
9

What is the answer!!!!!!!!!!

Mathematics
2 answers:
baherus [9]3 years ago
6 0

The weight of Jill’s fish is 56{\text{ ounces}} and the weight of parakeet is \boxed{{\mathbf{7 ounces}}}.

Further explanation:

Given:

It is given that the weight of Jill’s fish is 8 times as much as her parakeet. The total weight of fish and parakeet is  .

Step by step explanation:  

Step 1:

Consider x as the weight of parakeet.

It is given that the weight of Jill’s fish is 8 times of the weight of parakeet.

Therefore, the weight of Jill’s fish can be expressed as 8x.

Step 2:

The total weight of fish and parakeet is 63{\text{ ounces}}.

Now make an equation for the total weight of fish and parakeet both as,

x + 8x = 63  

Now solve the equation x + 8x = 63 to obtain the value of x.

\begin{aligned}x + 8x &= 63 \\9x &= 63 \\\end{aligned}  

Now divide the resultant equation by 9 to obtain the value of x.

\begin{aligned}\frac{9}{9}x&= \frac{{63}}{9} \\x &= 7 \\\end{aligned}  

Therefore, the weight of parakeet is 7{\text{ ounces}}.

Step 3:

Now find the weight of Jill’s fish that is 8x where x is the weight of parakeet.

Now substitute the value of x = 7 in the expression 8x to obtain the weight of Jill’s fish as,

\begin{aligned}{\text{weight of fish}} &= 8x \\& = 8 \times 7 \\&= 56 \\\end{aligned}    

Therefore, the weight of Jill’s fish is 56{\text{ ounces}}and the weight of parakeet is 7{\text{ ounces}}.

Learn more:  

  1. Learn more about the function is graphed below brainly.com/question/9590016
  2. Learn more about the symmetry for a function brainly.com/question/1286775
  3. Learn more about midpoint of the segment brainly.com/question/3269852

Answer details:

Grade: Middle school

Subject: Mathematics

Chapter: Linear equation

Keywords: fish, parakeet, weight, ounces, equation, expression, addition, multiply, divide, number, total weight, Jill’s fish, real number, natural number

Anna007 [38]3 years ago
4 0

The fish weigh is 56 ounces

<h3>Further explanation</h3>

To solve this problem, first step would be create two variables, x and y as follow:

x = fish weight

y = parakeet weight

<u>Given:</u>

From the problem above we can make two equations which are

x = 8y                    ⇒ first equation

x + y = 63              ⇒ second equation

The first step, we will substitute the first equation into the second equation to get the y variable:

x + y = 63

8y + y = 63

9y = 63

y = 7

then we substitute the y=7 into the second equation (either 1st or 2nd equation)

x + y = 63

x + 7 = 63

x = 56

So, jill's fish weigh is 56 ounces

<h3 /><h3>Learn more</h3>

Substitution method brainly.com/question/10852714

Substitution and elimination method in solving problem brainly.com/question/316466

Keywords: substitution, linear program

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Answer:

Statements                                                      Reasons

AC+CD=AD and AB+BD=AD         Segment Addition Postulate

AC+CD=AB+BD                            Transitive/Substitution Property

AC=BD                                         Given

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Step-by-step explanation:

By segment addition postulate, we can say the following two equations:

AC+CD=AD and AB+BD=AD.

By either substitution/transitive property, you can say AC+CD=AB+BD.

You are given AC=BD, so we use substitution and write AC+CD=AB+AC.

After using subtraction property (subtracting both sides by AC), you obtain CD=AB.

By symmetric property, you may say AB=CD.

So let's write it into the 2 column-proof you have there:

Statements                                                      Reasons

AC+CD=AD and AB+BD=AD        Segment Addition Postulate

AC+CD=AB+BD                            Transitive/Substitution Property

AC=BD                                          Given

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CD=AB                                          Subtraction Property

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Transitive property which says:

If a=b and b=c, then a=c.

Substitution property which says:

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Subtraction property which says:

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Segment Addition Postulate says:

If you break a segment into two smaller pieces then the measurement of that segment is equal to the sum of the smaller two segments' measurements.

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