Question

tameka and jamila are writing addresses on invitations to a kwanzaa celebration. it takes tameka 10 minutes to address 5 invitations. jamila can address 3 more invitations in 10 minutes than tameka can. use the drop - down menus to complete each statement. the ratio of invitations addressed to minutes for tameka is 8 : 10 drop - down. the ratio of invitations addressed to minutes for jamila is drop - down with options 3 : 10, 10 : 3, 5 : 10, 10 : 5, 8 : 10, 10 : 8. (there is also a something is not right. 0 out of 1 points and tameka addresses 5 invitations in 10 minutes. jamila addresses 3 more invitations in 10 minutes than tameka. so, jamila addresses 8 invitations in 10 minutes. try again section)

Explanation:

Step1: Determine Tameka's ratio

Tameka addresses 5 invitations in 10 minutes. So the ratio of invitations to minutes for Tameka is \(5:10\). But the first drop - down had a wrong attempt, and we know from the correction that Tameka addresses 5, Jamila addresses 8 (since Jamila addresses 3 more than Tameka: \(5 + 3=8\)) in 10 minutes. Wait, no, the time is 10 minutes for both? Wait, the problem says "It takes Tameka 10 minutes to address 5 invitations. Jamila can address 3 more invitations in 10 minutes than Tameka can." So Tameka: 5 invitations, 10 minutes. Jamila: \(5 + 3=8\) invitations, 10 minutes.

Step2: Ratio for Tameka (invitations: minutes)

The ratio of invitations to minutes for Tameka is the number of invitations she addresses to the time in minutes. So that's \(5:10\)? But the first drop - down was supposed to be? Wait, no, the first statement: "The ratio of invitations addressed to minutes for Tameka is \(8:10\)"? No, wait, no. Wait, Tameka: 5 invitations, 10 minutes. So ratio invitations: minutes is \(5:10\). But the correction says "Tameka addresses 5 invitations in 10 minutes. Jamila addresses 3 more invitations in 10 minutes than Tameka. So, Jamila addresses 8 invitations in 10 minutes."

Wait, maybe the first ratio (Tameka) was mis - attempted. Let's re - evaluate.

For Tameka: invitations = 5, minutes = 10. So ratio invitations: minutes is \(5:10\). But the drop - down had \(8:10\) as a wrong option. Then for Jamila: invitations = \(5 + 3=8\), minutes = 10. So the ratio of invitations to minutes for Jamila is \(8:10\)? Wait, no, the second ratio is for Jamila? Wait, the problem says:

"The ratio of invitations addressed to minutes for Tameka is [first drop - down]. The ratio of invitations addressed to minutes for Jamila is [second drop - down]."

Wait, Tameka: 5 invitations, 10 minutes. So ratio (invitations: minutes) is \(5:10\). But the first drop - down had \(8:10\) as a wrong choice. Then Jamila: 8 invitations, 10 minutes. So ratio (invitations: minutes) is \(8:10\)? Wait, no, maybe the first ratio is Tameka's (invitations: minutes) as \(5:10\) and Jamila's as \(8:10\)? But the first drop - down options included \(5:10\), \(8:10\) etc.

Wait, let's start over.

Tameka:
- Invitations: 5
- Time: 10 minutes
Ratio (invitations: minutes) for Tameka: \(5:10\)

Jamila:
- Invitations: \(5+3 = 8\)
- Time: 10 minutes
Ratio (invitations: minutes) for Jamila: \(8:10\)

But the first statement was "The ratio of invitations addressed to minutes for Tameka is \(8:10\)" which was wrong. The correct ratio for Tameka is \(5:10\), and for Jamila is \(8:10\)? Wait, no, the problem's drop - down for Tameka was maybe a mis - direction. Wait, the user's problem:

First ratio (Tameka): options are \(3:10\), \(10:3\), \(5:10\), \(10:5\), \(8:10\), \(10:8\)

Tameka addresses 5 in 10 minutes, so ratio invitations: minutes is \(5:10\)

Second ratio (Jamila): Jamila addresses \(5 + 3=8\) in 10 minutes, so ratio invitations: minutes is \(8:10\)

But the first drop - down (Tameka's ratio) was incorrectly filled as \(8:10\), and the second (Jamila's) should be? Wait, no, the problem says:

"Use the drop - down menus to complete each statement.

The ratio of invitations addressed to minutes for Tameka is [drop - down 1].

The ratio of invitations addressed to minutes for Jamila is [drop - down 2]."

So Tameka: 5 invitations, 10 minutes. So ratio (invitations: minutes) is \(5:10\)

Jamila: 8 invitations, 10 minutes. So ratio (invitations: minutes) is \(8:10\)

But the first drop - down had \(8:10\) as an option (which was wrong for Tameka), and the second drop - down? Wait, the user's image shows that for the second ratio (Jamila), the options are \(3:10\), \(10:3\), \(5:10\), \(10:5\), \(8:10\), \(10:8\)

So for Tameka: ratio is \(5:10\)

For Jamila: ratio is \(8:10\)

But the initial wrong attempt had Tameka's ratio as \(8:10\) (wrong) and Jamila's? Wait, maybe the problem was presented with Tameka's ratio first. Let's correct:

Tameka: invitations = 5, time = 10. Ratio (invitations: minutes) = \(5:10\)

Jamila: invitations = \(5 + 3=8\), time = 10. Ratio (invitations: minutes) = \(8:10\)

So the correct ratio for Tameka is \(5:10\) and for Jamila is \(8:10\). But in the drop - down for Tameka, if the wrong option was \(8:10\), the correct one is \(5:10\), and for Jamila, if the drop - down is for her ratio, it's \(8:10\).

Wait, maybe the first ratio (Tameka) was mis - labeled. Let's re - read the problem:

"Tameka and Jamila are writing addresses on invitations to a Kwanzaa celebration. It takes Tameka 10 minutes to address 5 invitations. Jamila can address 3 more invitations in 10 minutes than Tameka can. Use the drop - down menus to complete each statement.

The ratio of invitations addressed to minutes for Tameka is [drop - down 1].

The ratio of invitations addressed to minutes for Jamila is [drop - down 2]."

So:

- Tameka: 5 invitations, 10 minutes. Ratio (invitations: minutes) = \(5:10\)
- Jamila: \(5 + 3 = 8\) invitations, 10 minutes. Ratio (invitations: minutes) = \(8:10\)

So the first drop - down (Tameka) should be \(5:10\), the second (Jamila) should be \(8:10\)

But in the user's image, the first drop - down (Tameka's ratio) had a wrong choice of \(8:10\), and the second drop - down (Jamila's ratio) options include \(8:10\)

So to correct:

For Tameka's ratio (invitations: minutes): \(5:10\)

For Jamila's ratio (invitations: minutes): \(8:10\)

Answer:

The ratio of invitations addressed to minutes for Tameka is \(5:10\). The ratio of invitations addressed to minutes for Jamila is \(8:10\).