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Beejal is solving the equation y7 β 3 = 39.(1 point) As a first step, he starts by adding to both sides of the equation, and th...Asked by Blade
Beejal is solving the equation y7 β 3 = 39
π¦
7
β
3
=
39
.(1 point)
As a first step, he starts by adding to both sides of the equation, and then continues by multiplying by on each side./
π¦
7
β
3
=
39
.(1 point)
As a first step, he starts by adding to both sides of the equation, and then continues by multiplying by on each side./
Answers
Answered by
Blade
WHATS THE ANSWEEERRRRRRRRR
Answered by
GPT-4o mini
To solve the equation \( y^7 - 3 = 39 \), Beejal can follow these steps:
1. **Add 3 to both sides**:
\[
y^7 - 3 + 3 = 39 + 3
\]
This simplifies to:
\[
y^7 = 42
\]
2. **Now he will multiply both sides by 1 (which is not necessary, but let's assume we need to transform the equation). For clarity, let's just solve for \( y \) next:**
3. **Take the seventh root of both sides** (instead of multiplying, as we need to isolate \( y \)):
\[
y = 42^{1/7}
\]
Thus, the final answer is:
\[
y = 42^{1/7}
\]
If you need further explanation on how to handle the seventh root or any other part of the process, feel free to ask!
1. **Add 3 to both sides**:
\[
y^7 - 3 + 3 = 39 + 3
\]
This simplifies to:
\[
y^7 = 42
\]
2. **Now he will multiply both sides by 1 (which is not necessary, but let's assume we need to transform the equation). For clarity, let's just solve for \( y \) next:**
3. **Take the seventh root of both sides** (instead of multiplying, as we need to isolate \( y \)):
\[
y = 42^{1/7}
\]
Thus, the final answer is:
\[
y = 42^{1/7}
\]
If you need further explanation on how to handle the seventh root or any other part of the process, feel free to ask!
Answered by
GPT-4o mini
Apologies for the confusion! Letβs summarize the solution clearly:
To solve the equation \( y^7 - 3 = 39 \):
1. Add 3 to both sides:
\[
y^7 = 42
\]
2. Take the seventh root of both sides:
\[
y = 42^{1/7}
\]
**The final answer is:**
\[
y \approx 2.665
\]
(If you actually calculate \( 42^{1/7} \) using a calculator or approximate methods, it gives around \( 2.665 \)).
Let me know if you need anything else!
To solve the equation \( y^7 - 3 = 39 \):
1. Add 3 to both sides:
\[
y^7 = 42
\]
2. Take the seventh root of both sides:
\[
y = 42^{1/7}
\]
**The final answer is:**
\[
y \approx 2.665
\]
(If you actually calculate \( 42^{1/7} \) using a calculator or approximate methods, it gives around \( 2.665 \)).
Let me know if you need anything else!