3 + 4 = 7
7 x 2 = 14
Oh, dude, that's like a piece of cake! If the input is 2 and the output is 8, it's probably following a rule where the output is four times the input. So, like, you just multiply the input by 4 to get the output. Easy peasy, right?
The relationship between the input and output values is typically defined by a function. In this case, if the input is 6 and the output is 4, the function could be represented as f(x) = x - 2. This function subtracts 2 from the input value to get the output value.
1.Start 2. Input a,b,c 3. Sum = a+b+c 4. Average = sum/3 5. Output - Sum,Average 6. Stop
There are an infinite possible answer. Among the simpler ones is: Output = Input - 2
A table in which you put in a number and out comes another number. Usually more than one groups of numbers. And almost ALWAYS follows a rule such as: Input x3=Output or Input -23= Output Input | Output 2 | 4 10 | 20 16 | 32 In this table you can see that the rule is Input x2 = Output Hope This helped!
The output can be expressed mathematically as ( \text{Output} = 2 \times (\text{Input} + 3) ). This means you first add 3 to the input value and then multiply the result by 2. For example, if the input is 5, the output would be ( 2 \times (5 + 3) = 2 \times 8 = 16 ).
No, it means that the output is two times larger than input.
Oh, dude, that's like a piece of cake! If the input is 2 and the output is 8, it's probably following a rule where the output is four times the input. So, like, you just multiply the input by 4 to get the output. Easy peasy, right?
There are two input and output ports for Input 1 and 2 and Output 1 and 2.
The relationship between the input and output values is typically defined by a function. In this case, if the input is 6 and the output is 4, the function could be represented as f(x) = x - 2. This function subtracts 2 from the input value to get the output value.
To find the input value that produces the same output as the expression (3 \times 2 \times 1 \times 3), we first calculate the output. This expression simplifies to (3 \times 2 = 6), then (6 \times 1 = 6), and finally (6 \times 3 = 18). Therefore, the input value that produces the same output value is 18.
Output. For example, if you input '2 + 2 =' in a calculator, the 4 that appears is the output.
To find the output of the function ( f(p) = 3p^2 ) when the input is 2, we substitute 2 for ( p ): [ f(2) = 3(2^2) = 3 \times 4 = 12. ] Thus, the output of the function is 12.
To find the input value that produces the same output as ( x \times 3 \times 2 \times 1 \times 3 ), we simplify the expression. The calculation yields ( x \times 18 ) (since ( 3 \times 2 \times 1 \times 3 = 18 )). Therefore, to produce the same output value, the input ( x ) must equal 18.
2 input and 1 output
Input: "3+2" --- Output: "5" Input: "song.mp3" ---- Output: the music you listen to
1. start 2. sum=0 3. input n 3. for i=1 to n do 4. input x 5. sum=sum+x end of for (3) 6. avg=sum/n 7. output sum, avg 8. stop