Correct Answer: B. thought police

Explanation

When Prophet Muhammad (S.A.W.) arrived in Yathrib, he met three Jewish clans (Ban? Qaynuq?’, Ban? Nad?r and Ban? Qurayza).

* Prophet Muhammad (S.A.W.) issued a document to the Muslims with which he entered into an agreement with the Jews in 622 C.E.

*The document spelt out the rights of the Muslims and the Jews.

* He (S.A.W.) ensured that the Jews enjoyed equal status with the Muslims.

* He (S.A.W.) gave them freedom to worship as they deem fit

* In matters of dispute between the Muslims and the Jews, the Prophet (S.A.W.) showed fairness to each party.

* The Prophet (S.A.W.) guaranteed the Jews immunity from raids by nomads within Yathrib.

* There was no express stipulation that the Jews should formally recognize Muhammad (S.A.W.) as a Prophet of Allah.

*Upon arrival, the Prophet (S.A.W.) adopted the Jewish Qiblah.

*Jews suffering injustice received assistance from the ’Ummah document.

*The security of Yathrib was a joint responsibility of both the Muslims and the Jews.

*The relationship between the Prophet (S.A.W.) and the Jews was one of the mutual advice, consultation and charity rather than aggression.

*But when the Jews began act of hostilities towards the Prophet (S.A.W.) and the Muslims, they were expelled from the city.

*After the expulsion of the three Jewish clans, Yathrib was renamed Mad?natun - Nabawi (Madinah).

*After the campaign at Khaybar, the Prophet (S.A.W.) married ?afiyyah bint ?uyayy, a Jewish lady.

Correct Answer: C) Rabbit

Correct Answer: B. bourgeoisie and the proteriat

Correct Answer: B. are found guilty to be spies or secret agents for another country

Correct Answer: A. motif

Correct Answer: B. N9,000

Explanation

Total number of arrangements:

(i)1. With replacement : Sample space (S) = {pp, qq, rr, ss}.

2. Without replacement : Sample space (S') = {pq, pr, ps, qr, qs, rs}

(ii)1. Total = 16; n(S) = 4 ;

\(\therefore p(S) = \frac{4}{16} = \frac{1}{4}\)

2. n(S') = 6;

\(\therefore p(S') = \frac{6}{16} = \frac{3}{8}\).

(b)(i) Numbers divisible by 4: 100, 104, 108, ..., 996.

\(T_{n} = a + (n - 1)d\)

\(996 = 100 + 4(n - 1) \implies 996 = 100 + 4n - 4\)

\(996 = 96 + 4n \implies 4n = 996 - 96 = 900\)

\(n = \frac{900}{4} = 225\)

(ii) Numbers divisible by both 3 and 4 are multiples of 12.

108, 120, 132, ..., 996.

\(996 = 108 + 12(n - 1)\)

\(996 = 108 + 12n - 12 \implies 996 = 96 + 12n\)

\(12n = 996 - 96 = 900\)

\(n = \frac{900}{12} = 75\)

Correct Answer: B. self-pollination

Correct Answer: C. 4

Explanation

(x\(^2\) - 4x + p)

Use the coefficient of the middle variable(-4x)

= (\(\frac{-4}{2}\))\(^2\)

= (-2)\(^2\)

= 4