Question

What is 51052 (1 point) Responses 512 5 to the 12th power 58 5 to the 8th power 520 5 to the 20th power 15 1 to the 5th power Question 2 8y722 (1 point) Responses 4y5 4 y to the 5th power 4y3.5 4 y 3 point 5 6y5 6 y to the 5th power 10y5 10 y to the 5th power Question 3 38 x 35 (1 point) Responses 340 3 to the 40th power 33 3 cubed 313 3 to the 13th power 913 9 to the 13th power Question 4 2y5 x 4y6 (1 point) Responses 8y30 8 y to the 30th power 6y11 6 y to the 11th power 8y11 8 y to the 11th power 6y30 6 y to the 30th power Question 5 a7b8a2b3 (1 point) Responses a9b11 A to the 9th power b to the 11th power a9b8 A to the 9th power b to the 8th power ab15 A b to the 15th power a5b5

Answer 1

Based on the questions you've provided, here are the answers:

Question 1: What is 51052?

• To simplify this expression: $5^{10}\times 5^2=5^{10+2}=5^{12}$
• Thus, the answer is 5 to the 12th power.

Question 2: 8y722

• Since the expression might involve combining coefficients and like terms, it seems to imply $8y^7\times 22$.
• This would yield $176y^7$, which does not appear in the responses. The responses seem incorrectly transcribed or formulated.
• Therefore, we cannot conclusively determine a correct option without clarification, but if translated as combining yields or simplification method used in context, 10y^5 might be plausible.

Question 3: 38 x 35

• Apply the property of exponents: $3^8\times 3^5=3^{8+5}=3^{13}$.
• Thus, the answer is 3 to the 13th power.

Question 4: 2y^5 x 4y^6

• Multiply the coefficients and add the exponents of the same base:
• $2\times 4=8$ and $y^5\times y^6=y^{5+6}=y^{11}$.
• Thus, the answer is 8y to the 11th power.

Question 5: a^7b^8a^2b^3

• Combine like terms by adding the exponents of $a$ and $b$:
• $a^{7+2}{b}^{8+3}=a^9{b}^{11}$.
• Thus, the answer is a to the 9th power b to the 11th power.

If you require further explanation or adjustments, please provide extra context or corrections.