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SSSSS [86.1K]
3 years ago
7

3x-4y;x=4andy=3 evaluate the expression for the indicated values of the variables

Mathematics
2 answers:
Eddi Din [679]3 years ago
8 0

Answer: 0

Step-by-step explanation:

<u>Concept:</u>

Here, we need to understand the idea of evaluation.  

When encountering questions that gave you an expression with variables, then stated: "If x = a, y = b, z = c" (a, b, c are all constants), this means you should substitute the value given for each variable back to the expression.

<u>Solve:</u>

Given

3x - 4y

x = 4, y = 3

Substitute value of x and y

3(4) - 4(3)

Simplify multiplication

12 - 12

Final subtraction

0

Hope this helps!! :)

Please let me know if you have any questions

neonofarm [45]3 years ago
6 0

Step-by-step explanation:

In this problem, all we have to do is replace x and y with the values we've been given.

It can be helpful to think of 3x as 3 * x (which is the same exact thing), so I'll write it out that way.

3*x - 4*y

(replace)

3*4 - 4*3

(multiply (doing this step first because of PEMDAS))

12 - 12

(subtract)

0

Answer:

0

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Let's begin by calling Sarah's age now as X. As Ralph is 3 times as old as Sarah, X times 3 = 3X. Hence, Ralph's age is 3X. In six years, Ralph will be twice as old as Sarah. To calculate six years from now, add 6 to X for Sarah, and 6 to 3X for Ralph. As Ralph is twice as old as Sarah and we want to find the difference between the ages to calculate X, multiply X+6 by 2. You'll get 2X+12. Therefore, 2X+12=3X+6. Deduct 6 from 3X+6 as we want to isolate the variable. Because you did that to one side, you have to deduct 6 from 2X+12. Hence, now you have 2X+6=3X. X=6. Ralph's age is 3X, so 6 times 3 is 18. Ralph is 18 years old. 
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3 years ago
Read 2 more answers
Calculating conditional probability
laila [671]

Complete Question

Calculating conditional probability

The usher at a wedding asked each of the 80 guests whether they were a friend of the bride or of the groom.

Here are the results:

Bride :29

Groom :30

BOTH : 20

Given that a randomly selected guest is a friend of the groom, find the probability they are a friend of the bride.

P (bride | groom)​

Answer:

The probability is P(B|G) = \frac{2}{3}

Step-by-step explanation:

The sample size is n =  80

The friend of the groom are G = 30

 The friend of the groom are B  = 29

 The friend of both bride and groom are Z = 20

The probability that a guest is a friend of the bride is mathematically represented as

      P(B) =  \frac{29}{80}

The probability that a guest is a friend of the groom is mathematically represented as

       P(G) =  \frac{30}{80}

The probability that a guest is both a friend of the bride and a friend of the groom is mathematically represented as

       P(B \ n  \ G) = \frac{20}{80}

Now

    P(B|G) is mathematically represented as

     P(B|G) = \frac{P(B \ n \ G)}{P(G)}

     Substituting values

       P(B|G) = \frac{\frac{20}{80} }{\frac{30}{80} }

      P(B|G) = \frac{2}{3}

     

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An athlete jumps vertically at t=0 from the ground and stays in the air for one second before landing on the ground again. The h
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Answer:

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Step-by-step explanation:

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Step-by-step explanation:

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