Gemma 2 27B IT

Score051015202527Size (bn params, log scale)0.5110101001000Gemma 2 27B IT

Score:

23

85.2%

Strict score:

23

85.2%

Family:

Gemma

Size:

27B parameters

License:

Gemma

Quant type:

Q4 K M

Question

Correct

Strict Correct

Response

RCS4

A

RCS5

B

SC2

"I think it will work perfectly as a replacement." 

SC5

"Let's check the storage room on the roof," Mia suggested. 

SC4

"Paul, we forgot the charger for my phone!" 

RCS1

C

RCS2

C

RCS3

A

LG3

The first statement says ALL employees of Duluth Paper received a bonus. The second statement says Andrés did NOT receive a bonus.  Since these two statements are true, Andrés cannot be an employee of Duluth Paper. 


C

MW4

Here's how to solve this problem:

**1. Define variables:**

* Let 'w' represent the width of the garden.
* Let 'l' represent the length of the garden.

**2. Set up equations based on the given information:**

* We know that l = 4w (the length is four times the width).
* We also know that the perimeter of a rectangle is calculated as: P = 2l + 2w

**3. Substitute and solve:**

* Since P = 60 feet, we have the equation: 60 = 2l + 2w
* Substitute '4w' for 'l' in the equation: 60 = 2(4w) + 2w
* Simplify and solve for 'w': 60 = 8w + 2w
* Combine like terms: 60 = 10w
* Divide both sides by 10: w = 6 


Width: 6 feet

RCL4

The author's repetitive use of "She liked it" emphasizes the **closeness with which one person studies another**. 

D

RCL5

These paragraphs focus on Liz's growing fondness for Jim, detailing her observations and feelings about him. In contrast, Jim doesn't seem to reciprocate these feelings. 

B) Juxtapose two peoples' sentiments

SC1

offered to lend Sofie one of her spares. 

RCL1

The passage states that Jim was "short and dark with big mustaches and big hands". 

B

RCL3

The passage states that Jim "noticed that her hair was always neat behind". This detail shows he pays attention to her appearance. 

D

LG1

The original statement tells us that all of Lisa's sisters have the ability to bake. This means if someone can bake, they *could* be Lisa's sister, but it doesn't guarantee it.

Let's analyze the options:

* **(A) If Jane cannot bake, then she is not Lisa's sister:**  This is true. If Jane can't bake, she doesn't fit the criteria of Lisa's sisters.
* **(B) If Sarah can bake, then she is not Lisa's sister:** This is false. Sarah could bake and still be Lisa's sister.
* **(C) If Mary can bake, then she is Lisa's sister:** This is false. Mary could be a great baker and have no relation to Lisa.
* **(D) If Emma is not Lisa's sister, then she cannot bake:** This is false. Emma could be a fantastic baker without being related to Lisa.

 

A

LG2

Here's the reasoning:

* **Statement 1:** All chess team members are also in the robotics club. This means if someone is on the chess team, they MUST be in the robotics club.

* **Statement 2:** No basketball team members are on the chess team. This means if someone is on the basketball team, they CANNOT be on the chess team.

Now let's analyze the answer choices:

* **(A)**  If Izak is in the robotics club, then he is not on the basketball team. This is **TRUE**. Since all chess team members are in robotics, Izak being in robotics means he could be on the chess team, and therefore not on the basketball team.

* **(B)** If Jerry is in the robotics club, then he is on the chess team. This is **NOT necessarily TRUE**.  While Jerry could be on the chess team (and thus robotics), he could also be in robotics for another reason.

* **(C)** If Lisa is on the basketball team, then she is not in the robotics club. This is **TRUE**. Since no basketball team members are on the chess team, and all chess team members are in robotics, Lisa cannot be in robotics.

* **(D)** If Sanjit is on the chess team, then he is on the basketball team. This is **FALSE**. The statements say chess team members are NOT on the basketball team.

* **(E)** If Seong-Jin is not in the robotics club, then he is not on the chess team. This is **TRUE**. If Seong-Jin isn't in robotics, he can't be on the chess team (because all chess team members are in robotics).


C

LG4

Here's how we can deduce the daughter's location:

* **Start with the knowns:**
    * Britain - Broken Sword
    * Egypt - Family Tree
    * Mother - Silver Watch (not in Mexico)
    * Grandmother - Gold Doubloon (Denmark or Canada)
    * Son - Not in Denmark, doesn't have Gold Doubloon or Silver Watch

* **Combine clues:**
    * Since the mother has the silver watch and isn't in Mexico, the mother must be in either Britain, Canada, or Denmark.
    * The grandmother has the gold doubloon and is in either Denmark or Canada.

* **Deduce possibilities:**
    *  If the grandmother is in Denmark, the mother must be in either Canada or Britain.
    * If the grandmother is in Canada, the mother must be in either Denmark or Britain.

* **Consider the son:** The son cannot be in Denmark and doesn't have the gold doubloon or silver watch. This leaves Mexico as a possibility for the son. 

* **Final deduction:** Since the daughter has the oceanic map, and all other locations are accounted for, the daughter must be in the remaining location: **Egypt**.

Egypt 

LO1

▲ ◆ ★ 

LO2

★ ◆ ● ▲ 

LO3

▲ ★ ● ◆ 

LG5

Here's how we can solve this:

* **Start with the knowns:**
    * Britain - Broken Sword
    * Egypt - Family Tree
    * Mother - Silver Watch (not in Mexico)
    * Grandmother - Gold Doubloon (Denmark or Canada)
    * Son - Not in Denmark, doesn't have Gold Doubloon or Silver Watch

* **If Grandmother is in Denmark:** She has the Gold Doubloon. This means the Son cannot be in Denmark.

* **We know the Mother isn't in Mexico:**  This leaves Canada, Britain, and Egypt as possibilities for the Mother.

* **The Son doesn't have the Silver Watch:**  This means the Mother must have the Silver Watch and cannot be in the same place as the Son.

* **Considering the remaining possibilities:** The only place left for the Mother is **Canada**.

Canada 

LO4

★ ● ▲ ◆ 

MW1

Let's break down this problem step-by-step:

* **Understand the problem:** Each student writes a base number of verses (n) plus twice their class rank. We know the 7th student wrote 20 verses.

* **Set up an equation:** Let's represent the 7th student's verses with the equation: n + 2 * 7 = 20

* **Solve for n:** 
    * n + 14 = 20
    * n = 20 - 14
    * n = 6


Therefore, the value of n is: 6

MW3

Here's how to solve this:

* **Understand the relationship:**  Time, speed, and distance are related by the formula: Time = Distance / Speed.

* **Apply the formula:** In this case, the distance is 60 miles and the speed is 30 mph.

* **Calculate:** Time = 60 miles / 30 mph = 2 hours.


2 hours

MW2

Here's how to solve the problem:

1. **Identify the given values:** We are given x = 4 and y = 3.

2. **Substitute the values into the operation definition:**
   4 ◘ 3 = (2 * 4) - (3 * 3) + 1

3. **Perform the calculations:**
   4 ◘ 3 = 8 - 9 + 1

4. **Simplify:**
   4 ◘ 3 = 0


0

MW5

Here's how we can solve this problem:

**1.  Identify the Pattern:**

We need numbers with one repeated digit in the hundreds and units place.  The tens digit can be any digit from 0 to 9.

**2.  Consider the Possibilities:**

*  **Hundreds Digit:** The hundreds digit can be any digit from 1 to 9 (since it has to be greater than 99).

*  **Units Digit:** The units digit must match the hundreds digit.

*  **Tens Digit:** The tens digit can be any digit from 0 to 9, except for the digit used in the hundreds and units place.

**3. Calculate the Count:**

* For each choice of hundreds digit (9 options), there are 10 choices for the tens digit.

* Therefore, there are 9 * 10 = 90 integers that fit the criteria.


90