log ⁡ a x y \log_{a\ }\frac{x}{y}\ \ lo g a y x Jak obliczyć

log ⁡ a x − log ⁡ a y \log_ax-\log_ay lo g a x − lo g a y

log ⁡ a x + log ⁡ a y \log_ax+\log_ay lo g a x + lo g a y

Logarytmy Quiz: 12 Practice Questions

12 questions

Show all answers

1.

MULTIPLE SELECT QUESTION

20 sec • 1 pt

Ile wynosi $\log_28$ ?

4

16

8

3

2.

MULTIPLE SELECT QUESTION

20 sec • 1 pt

Ile wynosi $\log_232$

16

5

4

64

3.

MULTIPLE SELECT QUESTION

30 sec • 1 pt

$\log_3\frac{1}{27}\ \$ wynosi:

3

-9

-3

$\frac{1}{3}$

4.

MULTIPLE SELECT QUESTION

30 sec • 1 pt

$\log_66^{15}$ wynosi:

14

15

9

-14

5.

MULTIPLE SELECT QUESTION

45 sec • 1 pt

$\log_{ }10^9-\log_{ }10^8$ wynosi:

17

10

-10

1

6.

MULTIPLE SELECT QUESTION

45 sec • 1 pt

$\log_2\left(\log_{ }10000\right)$ wynosi:

10

4

2

100

7.

MULTIPLE SELECT QUESTION

45 sec • 1 pt

$\log_{ }\ \frac{1}{100}\ +\ \log\ \frac{\text{}1}{\text{}1000}$

-5

10

0

-10

8.

MULTIPLE SELECT QUESTION

45 sec • 1 pt

$x=\log_232\ i\ y=\log10^6$ ,która liczba jest większa?

x

y

są takie same

9.

MULTIPLE SELECT QUESTION

45 sec • 1 pt

$\log_64+\log_69$ wynosi:

13

2

5

-5

10.

MULTIPLE SELECT QUESTION

1 min • 1 pt

$\log_412-\log_43$ wynosi:

1

9

-9

-1

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Logarytmy :)

Ile wynosi log⁡28\log_28log2​8 ?

Ile wynosi log⁡232\log_232log2​32

log⁡3127 \log_3\frac{1}{27}\ \ log3​271​ wynosi:

log⁡6615\log_66^{15}log6​615 wynosi:

log⁡109−log⁡108\log_{ }10^9-\log_{ }10^8log​109−log​108 wynosi:

log⁡2(log⁡10000)\log_2\left(\log_{ }10000\right)log2​(log​10000) wynosi:

log⁡ 1100 + log⁡ 11000\log_{ }\ \frac{1}{100}\ +\ \log\ \frac{\text{}1}{\text{}1000}log​ 1001​ + log 10001​

x=log⁡232 i y=log⁡106x=\log_232\ i\ y=\log10^6x=log2​32 i y=log106 ,która liczba jest większa?

log⁡64+log⁡69\log_64+\log_69log6​4+log6​9 wynosi:

log⁡412−log⁡43\log_412-\log_43log4​12−log4​3 wynosi:

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Ile wynosi $\log_28$ ?

Ile wynosi $\log_232$

$\log_3\frac{1}{27}\ \$ wynosi:

$\log_66^{15}$ wynosi:

$\log_{ }10^9-\log_{ }10^8$ wynosi:

$\log_2\left(\log_{ }10000\right)$ wynosi:

$\log_{ }\ \frac{1}{100}\ +\ \log\ \frac{\text{}1}{\text{}1000}$

$x=\log_232\ i\ y=\log10^6$ ,która liczba jest większa?

$\log_64+\log_69$ wynosi:

$\log_412-\log_43$ wynosi: