Question

Whats 4a⁶b⁵c⁴ . - 7b⁷c⁶

Answer 1

5xy⁴z⁵ . 8x⁷z²

Answer 2

Your solving the problem, not giving it a new expression

Answer 3

Multiply 2a²b (3b³+4b⁵)

Answer 4

2x (x+2xy)

Answer 5

(2x-3) (x+4)

Answer 6

To multiply these two expressions, we need to multiply the coefficients (numbers) and combine the variables with the same base raised to their respective exponents.

The coefficient (-7) and the number (4) multiply to give -28.

The variable "a" has exponents of 6 and 0, so we can add the exponents together: 6 + 0 = 6. Therefore, the variable "a" has an exponent of 6 in the final expression.

The variable "b" has exponents of 5 and 7, so we can subtract the smaller exponent from the larger: 7 - 5 = 2. Therefore, the variable "b" has an exponent of 2 in the final expression.

The variable "c" has exponents of 4 and 6, so we can subtract the smaller exponent from the larger: 6 - 4 = 2. Therefore, the variable "c" has an exponent of 2 in the final expression.

Combining all these results, the final expression is: -28a⁶b²c².

Answer 7

To multiply these two expressions, we need to multiply the coefficients (numbers) and combine the variables with the same base raised to their respective exponents.

The coefficient 5 and 8 multiply to give 40.

The variable "x" has exponents of 1 and 7, so we can add the exponents together: 1 + 7 = 8. Therefore, the variable "x" has an exponent of 8 in the final expression.

The variable "y" has an exponent of 4.

The variable "z" has exponents of 5 and 2, so we can add the exponents together: 5 + 2 = 7. Therefore, the variable "z" has an exponent of 7 in the final expression.

Combining all these results, the final expression is: 40x⁸y⁴z⁷.

Answer 8

Apologies for the confusion. Let's solve the problem:

To multiply 5xy⁴z⁵ by 8x⁷z², we can multiply the coefficients and combine the variables with the same base raised to their respective exponents.

The coefficient 5 and 8 multiply to give 40.

The variable "x" has exponents of 1 and 7, so we can add the exponents together: 1 + 7 = 8. Therefore, the variable "x" has an exponent of 8 in the final expression.

The variable "y" has an exponent of 4.

The variable "z" has exponents of 5 and 2, so we can add the exponents together: 5 + 2 = 7. Therefore, the variable "z" has an exponent of 7 in the final expression.

Putting it all together, the product of 5xy⁴z⁵ and 8x⁷z² is: 40x⁸y⁴z⁷.

Answer 9

To multiply 2a²b by (3b³+4b⁵), we need to apply the distributive property. This means we need to distribute 2a²b to each term inside the parentheses.

First, multiply 2a²b by 3b³:
2a²b * 3b³ = 6a²b * b³ = 6a²b⁴

Next, multiply 2a²b by 4b⁵:
2a²b * 4b⁵ = 8a²b * b⁵ = 8a²b⁶

Combining the two terms, the final expression is:
6a²b⁴ + 8a²b⁶

Answer 10

To multiply 2x by (x+2xy), we need to apply the distributive property. This means we need to distribute 2x to each term inside the parentheses.

First, multiply 2x by x:
2x * x = 2x²

Next, multiply 2x by 2xy:
2x * 2xy = 4x²y

Combining the two terms, the final expression is:
2x² + 4x²y

Answer 11

To multiply (2x-3) by (x+4), we need to apply the distributive property. This means we need to distribute each term of the first expression to each term of the second expression.

First, multiply 2x by x:
2x * x = 2x^2

Next, multiply 2x by 4:
2x * 4 = 8x

Then, multiply -3 by x:
-3 * x = -3x

Finally, multiply -3 by 4:
-3 * 4 = -12

Combining all these terms, the final expression is:
2x^2 + 8x - 3x - 12

Simplifying further:
2x^2 + 5x - 12