During oogenesis, an oogonium directly gives rise to ________.
A) an ovum
B) a primary oocyte
C) a secondary oocyte
D) a first polar body
E) a second polar body
(
Question 2) What is NOT a true statement concerning the vagina?
A) The vagina serves as the birth canal.
B) The distal end of the vagina is partially enclosed by the hymen.
C) The vagina is the female organ of copulation.
D) The innermost lining of the vagina sloughs off periodically.
E) The vagina is situated between the rectum and urinary bladder.
(
Question 3) Which layer of the uterus serves as the site of implantation?
A) fundus
B) cervix
C) myometrium
D) endometrium
E) perimetrium
(
Question 4) Which of the following does NOT occur during puberty in a female?
A) increased fat deposits beneath the skin
B) onset of menopause
C) widening and lightening of the pelvis
D) development of the breasts
E) appearance of axillary and pubic hair
(
Question 5) On which day of the female's uterine (menstrual) cycle does ovulation typically occur?
A) day 7
B) day 14
C) day 21
D) day 24
E) day 28
(
Question 6) The process by which a mature egg is ejected from the ovary is called ________.
A) emission
B) menses
C) fertilization
D) ovulation
E) parturition
(
Question 7) Where does fertilization usually occur?
A) ovary
B) vesicular (Graafian) follicle
C) uterine (fallopian) tubes
D) uterus
E) vagina
(
Question 8) The cell shown in Figure 3.2 has been placed into a(n) ________ solution.
![](data:text/plain;base64,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)
A) hypertonic
B) hypotonic
C) isotonic
D) equilibrium
(
Question 9) Which one of the following is NOT one of the secondary sex characteristics typical of males?
A) deepening voice
B) increased growth of body hair
C) enlargement of skeletal muscle mass
D) development of breast tissue
E) thickening of bones
(
Question 10) The entire process of spermatogenesis takes approximately ________.
A) 25-50 days
B) 64-72 days
C) 120 days
D) 1 year
E) 15 years