Question

question
using the scenario and your equation from part a, find the number of shots each player attempted.
type the correct answer in each box. use numerals instead of words.

jared attempted
shots.
zach attempted
shots.

Explanation:

To solve this, we need the equation from part A (which isn't provided here). Typically, such problems involve setting up equations based on the scenario (e.g., if Jared and Zach have a relationship between their shot attempts, like one has a certain number more/less, or a ratio). For example, if the scenario was: Jared made 50% of his shots, Zach made 40%, and together they made 18 shots, with Zach attempting 10 more than Jared. Let's assume part A's equation was \(0.5x + 0.4(x + 10)=18\) (where \(x\) is Jared's attempts, \(x + 10\) is Zach's).

Step 1: Expand the equation

\(0.5x + 0.4x + 4 = 18\)

Step 2: Combine like terms

\(0.9x + 4 = 18\)

Step 3: Subtract 4 from both sides

\(0.9x = 14\)? Wait, no, if total made is 18, let's correct. Wait, maybe the scenario is different. Since the part A equation is missing, let's use a common example. Suppose: Jared attempted \(x\) shots, Zach attempted \(y\) shots, and \(y = x + 10\), and total made (e.g., 50% of \(x\) + 40% of \(y\) = 18). But since we don't have part A, we can't proceed.

Note: To solve, provide the equation from part A (e.g., if it's \(x + y = 100\) and \(0.5x + 0.6y = 56\), we can solve). Without part A's equation, we can't find the numerical answers.

If we assume a common problem (e.g., Jared: 40, Zach: 50; or Jared: 20, Zach: 30), but this is guesswork. Please provide the equation from part A to get the exact answer.

Since the problem is incomplete, here's the process once you have the equation:

1. Identify variables (Jared = \(x\), Zach = \(y\)).
2. Use the equation from part A (e.g., linear equation, system of equations).
3. Solve for \(x\) and \(y\) (e.g., substitution, elimination).

To get the final answer, supply the part A equation. For example, if part A's equation was \(x + y = 90\) and \(y = x + 10\):

Step 1: Substitute \(y = x + 10\) into \(x + y = 90\)

\(x + (x + 10) = 90\)

Step 2: Simplify

\(2x + 10 = 90\)

Step 3: Subtract 10

\(2x = 80\)

Step 4: Divide by 2

\(x = 40\) (Jared), so \(y = 50\) (Zach).

But this is an example. Use your part A equation to follow similar steps.

If we take the example above:

Step1: Substitute \( y = x + 10 \) into \( x + y = 90 \)

\( x + (x + 10) = 90 \)

Step2: Simplify the equation

\( 2x + 10 = 90 \)

Step3: Subtract 10 from both sides

\( 2x = 80 \)

Step4: Divide both sides by 2

\( x = 40 \), so \( y = 40 + 10 = 50 \)

Answer:

Jared attempted \(\boldsymbol{40}\) shots.
Zach attempted \(\boldsymbol{50}\) shots.

(This is based on the example equation; use your part A equation for the correct answer.)