Explanation

To find the greatest number among the fractions 34, 3.5, 3.2, let's compare their decimal equivalents:

3/4​=0.75

3/5 = 0.6 

3/2 =1.5

3/2 =1.5  is the greatest.

Explanation

In 2024, the joint military exercise between Pakistan and Oman was called "Mountain Lynx 1" or "Washq Al Jabal 1".

This exercise involved the Royal Army of Oman, units from the Pakistani Army, and the Royal Air Force of Oman.

Explanation

The December 2023 ceasefire in Yemen was facilitated by the United Nations.

Part of the Yemeni civil war and the Iran–Saudi Arabia proxy conflict

Date: 26 March 2015 – ongoing (10 years and 2 months)

Operation Decisive Storm 26 March – 21 April 2015 (3 weeks and 6 days)

Operation Restoring Hope 22 April 2015 – present (10 years, 1 month and 4 days)

Explanation

During Umar's reign, the caliphate expanded at an unprecedented rate, conquering the Sasanian Empire and more than two-thirds of the Byzantine Empire 

Explanation

Explanation

 X-ray machines are widely used at airports for screening luggage.

They allow security personnel to see the contents of bags without opening them

Explanation

To solve the equation:

$$x^2 + 16 = 0$$

Step 1: Isolate x^2

$$x^2 = -16$$

Step 2: Take the square root of both sides

$$x = pm sqrt{-16}$$

Since $sqrt{-16}$

involves the square root of a negative number, we use imaginary numbers:

$$x = pm 4i$$x=±4i

Explanation

• The original sentence is in direct speech: He apologized, "I did wrong."

• The verb "did" is in the past simple tense.

• When changing to reported speech, past simple usually becomes past perfect.

• Therefore, "I did wrong" becomes "he had done wrong".

He apologized that he had done wrong.

Explanation

Explanation

This looks like an arithmetic sequence problem.
If the first term $a = 3$ and last term $l = 18$, and there are 4 numbers in between, the total terms $n=6$ (3 + 4 + 18).

The terms:
$a_1 = 3$
$a_6 = 18$
Number of terms $n = 6$

Common difference $d = frac{18 - 3}{6 - 1} = frac{15}{5} = 3$

The 3rd middle number is the 4th term:
$a_4=a_1+3d=3+3\times 3=12$