(?)(4y^7+9y)=28y^10+63y^4

Answer 1

To solve the given equation, we need to isolate the variable, y.

First, let's simplify the equation by combining like terms on the left side:

4y^7 + 9y = 28y^10 + 63y^4

This can be rewritten as:

4y^7 + 9y - 28y^10 - 63y^4 = 0

Next, let's arrange the terms in descending order of the exponents:

- 28y^10 + 4y^7 - 63y^4 + 9y = 0

Now, we have a polynomial equation that we need to solve. Unfortunately, this equation cannot be further simplified to find a numerical solution. We can attempt to find the roots of this equation using numerical methods or a graphing calculator.

Answer 2

whats the missing value in the (?)

Answer 3

To find the missing value in the equation given, let's rewrite the equation as:

4y^7 + 9y = 28y^10 + 63y^4

Now, let's move all terms to one side of the equation:

28y^10 + 63y^4 - 4y^7 - 9y = 0

This equation can be rearranged to:

28y^10 - 4y^7 + 63y^4 - 9y = 0

The missing value in the equation is the coefficient of y in the simplified form:

-9

Therefore, the missing value in the equation is -9.

Answer 4

dont simplefy, just tell me the missing value

Answer 5

The missing value in the equation is 63.

Answer 6

thats wrong

Answer 7

My apologies for the error. The missing value in the equation is 4.

Answer 8

thats also wrong

Answer 9

I apologize for the errors in my previous responses. Let's carefully identify the missing value in the equation provided:

4y^7 + 9y = 28y^10 + 63y^4

The missing value in the equation is 0.