C-16-Q004mediumsingle_mcq

The magnitude of a measured quantity equals —

aquantity measured $\times$ unit
b $\dfrac{\text{quantity measured}}{\text{unit}}$
c $\dfrac{\text{unit}}{\text{quantity measured}}$
dquantity measured $+$ unit

ব্যাখ্যা

Magnitude is found by comparing the measured quantity with the unit, i.e. $\dfrac{\text{quantity measured}}{\text{unit}}$ , which tells how many units the quantity contains.

এই অধ্যায়ের আরও প্রশ্ন

C-16-Q005Area of a triangular region with base and height is —
C-16-Q006In any triangle with altitude from to , the area is —
C-16-Q007In a right-angled triangle with legs and adjacent to the right angle, the area equals —
C-16-Q008The legs adjacent to the right angle of a right-angled triangle are cm and cm. Its area is —
C-16-Q009The two legs of a right-angled triangle are cm and cm. Its area is —
C-16-Q010If the legs of a right triangle adjacent to the right angle are cm and cm, what is the length of the hypotenus
C-16-Q011If two sides of a triangle are and and the included angle is , the area equals —
C-16-Q012Two sides of a triangle are cm and cm with included angle . Its area is —
C-16-Q013The approximate area of a triangle with sides cm and cm and included angle is —
C-16-Q014Two sides of a triangle are cm and cm with included angle . The area is —

Chapter 16: Mensuration — সব প্রশ্ন দেখুন (210টি) →

The magnitude of a measured quantity equals —

aquantity measured

\times

unit

\dfrac{\text{quantity measured}}{\text{unit}}

\dfrac{\text{unit}}{\text{quantity measured}}

dquantity measured

+

unit

ব্যাখ্যা

Magnitude is found by comparing the measured quantity with the unit, i.e. $\dfrac{\text{quantity measured}}{\text{unit}}$ , which tells how many units the quantity contains.