Question

Calcule as expressões de cada cartão. (Não consegui digitar tudo)

Answer 1

Oie, tudo bom?

A) cartão rosa.

a)

$= \sqrt{49} \\ = \sqrt{7 {}^{2} } \\ \boxed{ = 7}$

b)

$= \sqrt{100} \\ = \sqrt{10 {}^{2} } \\ \boxed{ = 10}$

c)

$= \sqrt{225} \\ = \sqrt{15 {}^{2} } \\ \boxed{ = 15}$

d)

$= \sqrt[3]{8} \\ = \sqrt[3]{2 {}^{3} } \\ \boxed{ = 2}$

e)

$= \sqrt[3]{ - 8} \\ = - \sqrt[3]{8} \\ = - \sqrt[3]{2 {}^{3} } \\ \boxed{ = - 2}$

f)

$= \sqrt[3]{ - 1} \\ = - \sqrt[3]{1} \\ \boxed{ = - 1}$

g)

$= \sqrt[4]{1} \\ \boxed{ = 1}$

h)

$= \sqrt[4]{0} \\ \boxed{ = 0}$

i)

$= 3 \sqrt{16} \\ = 3 \: . \: \sqrt{4 {}^{2} } \\ = 3 \: . \: 4 \\ \boxed{ = 12}$

B) cartão azul.

a)

$= 5 \sqrt{25} \\ = 5 \: . \: \sqrt{5 {}^{2} } \\ = 5 \: . \: 5 \\ \boxed{ = 25}$

b)

$= \sqrt{0,25} \\ = \sqrt{0,5 {}^{2} } \\ \boxed{ = 0,5}$

c)

$= \sqrt{1,44} \\ = \sqrt{1,2 {}^{2} } \\ \boxed{ = 1,2}$

d)

$= \sqrt[3]{0,027} \\ = \sqrt{0,3 {}^{3} } \\ \boxed{ = 0,3}$

e)

$= 2 \sqrt{6,25} \\ = 2 \sqrt{2,5 {}^{2} } \\ = 2 \: . \: 2,5 \\ \boxed{ = 5}$

f)

$= 10 \sqrt[3]{0,001} \\ = 10 \sqrt[3]{0,1 {}^{3} } \\ = 10 \: . \: 0,1 \\ \boxed{ = 1}$

g)

$= - \frac{1}{2} \sqrt{0,04} \\ = - \frac{1}{2} \sqrt{0,2 {}^{2} } \\ = - 0,5 \: . \: 0,2 \\ \boxed{ = - 0,1}$

h)

$= 0,3 \sqrt{1,21} \\ = 0,3 \sqrt{1,1 {}^{2} } \\ = 0,3 \: . \: 1,1 \\ \boxed{ = 0,33}$

i)

$= 2 \sqrt[4]{ \frac{1}{16} } \\ = 2 \sqrt[4]{0,0625} \\ = 2 \sqrt[4]{0,5 {}^{4} } \\ = 2 \: . \: 0,5 \\ \boxed{ = 1}$

Att. NLE Top Shotta

Answer 2

Explicação passo-a-passo:

.

Bom dia,

Primeiro as perguntas do cartão rosa.

$a) \sqrt{49}$

$\sqrt{7 {}^{2} }$

$\sqrt[2 \div 2]{7 {}^{2 \div 2} }$

$7$

.

$b) \sqrt{100}$

$\sqrt{10 {}^{2} }$

$\sqrt[2 \div 2]{10 {}^{2 \div 2} }$

$10$

.

$c) \sqrt{225}$

$\sqrt{15 {}^{2} }$

$\sqrt[2 \div 2]{15 {}^{2 \div 2} }$

$15$

.

$d) \sqrt[3]{8}$

$\sqrt[3]{2 {}^{3} }$

$\sqrt[3 \div 3]{2 {}^{3 \div 3} }$

$2$

.

$e) \sqrt[3]{ - 8}$

$- \sqrt[3]{8}$

$- \sqrt[3]{2 {}^{3} }$

$- \sqrt[3 \div 3]{2 {}^{3 \div 3} }$

$- 2$

.

$f) \sqrt[3]{ - 1}$

$- \sqrt[3]{1}$

$- 1$

.

$g) \sqrt[4]{1}$

$1$

.

$h) \sqrt[4]{0}$

$0$

.

$j)3 \sqrt{16}$

$3 \times 4$

$12$

.

Agora do cartão rosa

$a)5 \sqrt{25}$

$5 \times 5$

$25$

.

$b) \sqrt{0.25}$

$\sqrt{ \dfrac{25 {}^{ \div 25} }{100 {}^{ \div 25} } }$

$\sqrt{ \dfrac{1}{4} }$

$\dfrac{1}{2}$

$0.5$

.

$c) \sqrt{1.44}$

$\sqrt{ \dfrac{144}{100} }$

$\sqrt{ \dfrac{144 {}^{ \div 4} }{100 {}^{ \div 4} } }$

$\sqrt{ \dfrac{36}{25} }$

$\dfrac{6}{5}$

$1.2$

.

$d) \sqrt[3]{0.027}$

$\sqrt[3]{ \dfrac{27}{1000} }$

$\dfrac{3}{10}$

$0.3$

.

$e)2 \sqrt{6.25}$

$2 \sqrt{ \dfrac{625}{100} }$

$2 \sqrt{ \dfrac{625 {}^{ \div 25} }{100 {}^{ \div2 5} } }$

$2 \sqrt{ \dfrac{25}{4} }$

$2 \times \dfrac{5}{2}$

$\dfrac{10}{2}$

$5$

.

$f)10 \sqrt[3]{0.001}$

$10 \sqrt[3]{ \dfrac{1}{1000} }$

$10 \times \dfrac{1}{10}$

$\dfrac{10}{10}$

$1$

.

$g) - \dfrac{1}{2} \sqrt{0.04}$

$- \dfrac{1}{2} \sqrt{ \dfrac{4}{100} }$

$- \dfrac{1}{2} \sqrt{ \dfrac{4 {}^{ \div 4} }{100 {}^{ \div 4} } }$

$- \dfrac{1}{2} \sqrt{ \dfrac{1}{25} }$

$- \dfrac{1}{2} \times \dfrac{1}{5}$

$- \dfrac{1}{10}$

$- 0.1$

.

$h)0.3 \sqrt{1.21}$

$\dfrac{3}{10} \sqrt{ \dfrac{121}{100} }$

$\dfrac{3}{10} \times \dfrac{11}{10}$

$\dfrac{33}{100}$

$0.33$

.

$i)2 \sqrt[4]{ \dfrac{1}{16} }$

$2 \times \dfrac{1}{2}$

$\dfrac{2}{2}$

$1$