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BIOD210 GENETICS | PORTAGE LEARNING | COMPLETE EXAM PACKAGE 2026/2027 Exams | Actual Questions & Verified Answers | Comprehensive Genetics Assessment | Pass Guarantee

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BIOD210 GENETICS | PORTAGE LEARNING | COMPLETE EXAM PACKAGE 2026/2027 Exams | Actual Questions & Verified Answers | Comprehensive Genetics Assessment | Pass Guarantee

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BIOD210 GENETICS | PORTAGE LEARNING | COMPLETE EXAM
PACKAGE 2026/2027 Exams | Actual Questions & Verified Answers |
Comprehensive Genetics Assessment | Pass Guarantee



1.​ A pea plant heterozygous for stem length (Tt) is self-fertilized. What proportion
of the offspring will be homozygous?​
A. 1/4​
B. 1/2​
C. 3/4​
D. All

Correct Answer: B

Rationale: Punnett square of Tt × Tt → 1 TT : 2 Tt : 1 tt; 2/4 = ½ are homozygous (TT +
tt).

Distractor: A (1/4) counts only TT, ignoring tt.

2.​ In peas, round (R) is dominant to wrinkled (r). A round-seeded plant crossed with
a wrinkled-seeded plant produces 50 % round and 50 % wrinkled progeny. What is
the genotype of the round parent?​
A. RR​
B. Rr​
C. rr​
D. Cannot determine

Correct Answer: B

Rationale: 1:1 ratio is characteristic of a monohybrid test-cross; round parent must be
heterozygous (Rr).

Distractor: A (RR) would give 100 % round.

, 3.​ Which of the following represents a dihybrid genotype?​
A. AABB​
B. AaBB​
C. AaBb​
D. aaBb

Correct Answer: C

Rationale: Dihybrid = heterozygous at two loci (AaBb).

Distractor: B (AaBB) is monohybrid heterozygous.

4.​ The probability of drawing two aces in a row without replacement from a 52-card
deck is approximately:​
A. 1/221​
B. 1/52​
C. 4/52​
D. 1/13

Correct Answer: A

Rationale: (4/52) × (3/51) = 12/2652 = 1/221.

Distractor: B ignores the second draw’s dependence.

5.​ A couple both heterozygous for an autosomal recessive condition have four
children. What is the probability that exactly three are unaffected carriers?​
A. 1/256​
B. 3/64​
C. 27/64​
D. 1/4

Correct Answer: C

Rationale: Each child: ½ carrier (unaffected), ¼ affected, ¼ homozygous normal. Use
binomial: C(4,3) × (½)³ × (½)¹ = 4 × 1/16 = ¼, but only carriers count → ½ chance per
child to be carrier; C(4,3) × (½)³ × (½)¹ = 4/16 = ¼; however, exactly three carriers among

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