there are some apples and oranges in a basket 4 times the number of Apples is that of the oranges 12 apples and 26 oranges more added the number of apples How many apples and oranges were there in the basket at first​

Let's break down the given information step-by-step:

1. Let's assume the initial number of apples in the basket to be "A" and the initial number of oranges to be "O".
2. According to the given information, "4 times the number of Apples is that of the oranges". Mathematically, this can be represented as: 4A = O.
3. It is also mentioned that "12 apples and 26 oranges more were added to the basket". So, the new number of apples in the basket would be A + 12, and the new number of oranges would be O + 26.

Now, we can form an equation based on the given information and solve for the initial number of apples and oranges:

From step 2, we know that 4A = O.

From step 3, the new number of apples is A + 12, and the new number of oranges is O + 26.

So, the final equation is: (A + 12) = 4(A) + 26.

Now, let's solve the equation to find the values of A and O:

A + 12 = 4A + 26,
12 - 26 = 4A - A,
-14 = 3A,
A = -14 / 3.

Since the number of apples cannot be negative, there seems to be an error or contradiction in the given information. Please re-check the data and provide accurate information.

To solve this problem, we can set up equations based on the given information.

Let's assume the number of apples in the basket is "x" and the number of oranges is "y".

According to the given information:
- The number of apples is 4 times the number of oranges, so we can write the equation: x = 4y.
- 12 apples and 26 oranges were added to the basket, so the new number of apples would be x + 12, and the new number of oranges would be y + 26.

Now, let's find the values of x and y.

Substituting x = 4y in the second equation:
x + 12 = 4(y + 26)
Distribute the 4:
x + 12 = 4y + 104
Rearrange the terms:
x - 4y = 92 (equation 1)

We also have the first equation:
x = 4y (equation 2)

To solve this system of equations, we can substitute the value of x from equation 2 into equation 1:

4y - 4y = 92
0 = 92

This is not a true equation, which means there is no solution that satisfies both equations. Therefore, there is no possible initial number of apples and oranges that would satisfy the given conditions.

This is an example of why some questions go unanswered.

Rather than figure out what you mean, it's easier just to go to the next question.

It's not my job to figure out what you mean. It's your job to say it so clearly you cannot be misunderstood.