To convert 3 1/2 to a fraction, you would multiply the whole number, (3), by the denominator, (2), and add your sum to the numerator, (1). Your total would be 7/2. You would then follow the same steps for 9 7/8. Multiply 9 times 8 and get 72, then add 7 and your total is 79/8.
*The denominator stays the same in your final answer
Answer:
2
Step-by-step explanation:
el 2 al cuadrado es 4 si le restas su mitad(2) tu resultado seria 2
Answer: 2
Step-by-step explanation : el 2 al cuadrado es 4 si le restas su mitad(2) tu resultado seria 2 Espero que ayude Ten un día maravilloso :)
we know that
so
is equal to
therefore
the answer is
It is to be noted that the product of 4 2/3 and 11 1/4 is 52 1/2. The correct answer is B.
To find the product of 4 2/3 and 11 1/4, we can multiply the whole numbers and fractions separately, and then add the results.
4 2/3 = (4 * 3) + 2 = 14/3
11 1/4 = (11 * 4) + 1 = 45/4
Now, we multiply the fractions -
(14/3) * (45/4) = (14 * 45) / (3 * 4) = 630/12 = 52 1/2
So, it is correct to state that the product of 4 2/3 and 11 1/4 is 52 1/2. The correct answer is B.
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Sample Response: To write a two-variable equation, I would first need to know how much Maya’s allowance was. Then, I would need the cost of playing the arcade game and of riding the Ferris wheel. I could let the equation be cost of playing the arcade games plus cost of riding the Ferris wheel equals the total allowance. My variables would represent the number of times Maya played the arcade game and the number of times she rode the Ferris wheel. With this equation I could solve for how many times she rode the Ferris wheel given the number of times she played the arcade game.
They are often called formulas.
They mostly use words.
They often describe real-world relationships.
They are hardly ever used.
The correct answers are:
They consist primarily of variables.
They are often called formulas.
They often describe real-world relationships.
Explanation:
Literal equations are defined as "equations in more than 1 variable whose variables represent specific quantities."
This means that literal equations consist mostly of variables.
Since the variables represent specific quantities, this means they typically represent real-life situations.
Since they represent real-life situations, these equations are often formulas for things in the real world (such as area, volume, perimeter, circumference, etc.)