test on cones

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In this exercise you will find a test that will help you improve your understanding of cones in geometry

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Sobre Test

9º - Secundaria

el cono y sus partes

área y volumen de los conos

Edad recomendada: 13 años

2 veces realizada

Creada por

carlos ernesto vargas pastrana

Colombia

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test on conesVersión en línea In this exercise you will find a test that will help you improve your understanding of cones in geometry por carlos ernesto vargas pastrana 1 when we mention that: it is the circle that generates the rotation of the other side and on which the cone rests. we are talking about: a axis b base c lateral face d vertex e 2 How many plane figures is a cone made of? a 2 b 3 c 4 d 1 3 Which of the following formulas can be used to find the generatrix? a g=〖πr〗^2 b g=(b.h)/2 c g^2=h^2+a^2 d g^2=h^2+r^2 4 the generatrix of a cone 5cm high and 2.5cm in radius is: a 5,59 b 5,35 c 5,56 d 6,25 5 the volume of a cone is: a capacity of a solid b your internal measurements c the sum of the area of the circle and the semicircle. d all of the above 6 what is the formula to find the volume of a cone? a v=(bh)/2 b v^2=h^2+a^2 c v=(πr^2*h)/3 d v=a+b+c 7 In my house there is a conical tank 60 cm high and 20 cm in radius. What is the capacity of the tank? a 25120 cm b 25120cm3 c 52120cm d 52120cm3 Explicación 1 es un círculo 2 son dos figuras planas las que componen el cono 3 es la misma del triángulo 5 capacidad del sólido 6 su denominador es 3 7 es en cm cúbicos

test on conesVersión en línea

In this exercise you will find a test that will help you improve your understanding of cones in geometry

por carlos ernesto vargas pastrana

when we mention that: it is the circle that generates the rotation of the other side and on which the cone rests. we are talking about:

axis

base

lateral face

vertex

How many plane figures is a cone made of?

Which of the following formulas can be used to find the generatrix?

g=〖πr〗^2

g=(b.h)/2

g^2=h^2+a^2

g^2=h^2+r^2

the generatrix of a cone 5cm high and 2.5cm in radius is:

5,59

5,35

5,56

6,25

the volume of a cone is:

capacity of a solid

your internal measurements

the sum of the area of the circle and the semicircle.

all of the above

what is the formula to find the volume of a cone?

v=(b*h)/2

v^2=h^2+a^2

v=(π*r^2*h)/3

v=a+b+c

In my house there is a conical tank 60 cm high and 20 cm in radius. What is the capacity of the tank?

25120 cm

25120cm3

52120cm

52120cm3

Explicación

es un círculo

son dos figuras planas las que componen el cono

es la misma del triángulo

capacidad del sólido

su denominador es 3

es en cm cúbicos