Question

a triangle is drawn and the squares are created from the links of each side. square A has an area of 15 units squared and B has an area of 45 units squared. what must be area of the third square triangle to have a right angle?
The area of square C is________ units squared

Answer 1

Solve. Round your answer to the nearest hundredth.
Y squared =2.88340100000000
Y=

Answer 2

That wrong

Answer 3

To determine the area of the third square (let's call it square C) for the triangle to be a right triangle, we use the Pythagorean theorem. According to the theorem, for a right triangle with squares on the sides having areas \(A\), \(B\), and \(C\) (where \(C\) is the area of the square opposite the right angle), the relationship is:

\[
A + B = C
\]

From the information you provided:
- The area of square A is \(15\) units squared.
- The area of square B is \(45\) units squared.

Now we plug in the values:

\[
15 + 45 = C
\]

Calculating this gives:

\[
C = 60
\]

Thus, the area of square C is \(60\) units squared.

Answer 4

To solve for \( Y \) in the equation \( Y^2 = 2.88340100000000 \), we take the square root of both sides:

\[
Y = \sqrt{2.88340100000000}
\]

Now, calculating the square root:

\[
Y \approx 1.69861
\]

Rounding this to the nearest hundredth:

\[
Y \approx 1.70
\]

Thus, the solution is:

\[
Y \approx 1.70
\]

Answer 5

Let's go through the calculation again step-by-step.

Given the equation:

\[
Y^2 = 2.88340100000000
\]

To find \( Y \), take the square root of both sides:

\[
Y = \sqrt{2.88340100000000}
\]

Calculating the square root:

\[
Y \approx 1.6983
\]

Now, rounding to the nearest hundredth:

\[
Y \approx 1.70
\]

It appears my previous solution was accurate. If there was a specific aspect of your question or calculations that you want me to clarify or if you're looking for something different, please let me know!