Color of mining behind meat mountain in teraria
Publish: 2021-05-11 12:01:48
1. Mutual integration cloud is generally very good, young team, excellent technology.
2. It is suggested that you can go to the underground jungle. After smashing the demon altar or the bloody altar with the divine hammer, the new three mines will appear. Hope to help you.
3. Refiners can be randomly obtained from underground gold treasure boxes or ice crystal treasure boxes under the snow. Refiners can convert snow sand blocks, sand blocks, desert fossils (unique to PC) into coins, ores, gemstones, amber, mosquitoes and other items. However, there is no way to obtain ores from behind the meat mountain. Pure gold and titanium are the same level minerals. If you already have titanium in the world, You won't refresh the gold, you can only dig another map.
4. 5 ^ (5 / 3)
? LZ said,
if it is,
remember,
in the upper right corner of the power function,
positive number is to the power,
negative number is to the power of 1 / 2.
numerator is to the power,
denominator is to the power of open.
in this case,
is a positive number.
is to the power of 5 / 3,
that is to the power of 5,
and then open it to the third power.
you can calculate it with a calculator.
the result is 14.62
? LZ said,
if it is,
remember,
in the upper right corner of the power function,
positive number is to the power,
negative number is to the power of 1 / 2.
numerator is to the power,
denominator is to the power of open.
in this case,
is a positive number.
is to the power of 5 / 3,
that is to the power of 5,
and then open it to the third power.
you can calculate it with a calculator.
the result is 14.62
5.
The calculation steps are as follows:
Step 1, write the expression as 0.45 ^ (- 3 / 5), input 0.45 with the number key of scientific calculator, as shown in the following figure:
extended data:
this function can be regarded as an exponential function (- 3 / 5 is an independent variable, 0.45 is a constant), It can also be regarded as a power function (0.45 is an independent variable and - 3 / 5 is a constant)
so it is inconvenient to judge that it is an exponential function or a power function for an evaluation problem
The general form ofpower function is y = x ^ A, where a can be any constant, but in middle school, we only study the case that a is a rational number
6. The power key on the calculator is x ^ y
7. 5 ^ (5 / 3)? LZ said,
if so, remember, in the upper right corner of the power function, the positive number is to the power, the negative number is to the power 1 / 2. The numerator is to the power, and the denominator is to the power.
for your example, it is a positive number.
the fifth power of 5, that is to the fifth power of 5, and then to the third power
if so, remember, in the upper right corner of the power function, the positive number is to the power, the negative number is to the power 1 / 2. The numerator is to the power, and the denominator is to the power.
for your example, it is a positive number.
the fifth power of 5, that is to the fifth power of 5, and then to the third power
8.
for example, we require power (2,1 / 3), which means that we need to solve an equation x ^ 3 = 2. The simplest dichotomy, slightly more complex Newton iteration, and Aitken acceleration algorithm are available. If you want to know more and more in-depth numerical analysis methods, you need a strong mathematical theory as the basis. For example, the high-order Taylor formula and so on, these are still very cumbersome
it is worth mentioning that if we want to calculate power (2, π， What should I do? Then we need a better strategy. This typing is too troublesome. I can explain how to use Newton iteration to find power (17,1 / 2)
general functions such as y = Xa (a is a real number), that is, functions with base as independent variable, power as dependent variable and exponent as constant are called power functions. For example, the functions y = x0y = x1, y = X2, y = X-1 (Note: X ≠ 0 when y = X-1 = 1 / x, y = x0) are all power functions. It is easy to understand when a takes non-zero rational number, but it is not easy for beginners to understand when a takes irrational number. Therefore, in elementary function, we don't need to master the problem that the exponent is irrational, we just need to accept it as a known fact, because it involves a profound knowledge of the continuity of real numbers.
for example, we require power (2,1 / 3), which means that we need to solve an equation x ^ 3 = 2. The simplest dichotomy, slightly more complex Newton iteration, and Aitken acceleration algorithm are available. If you want to know more and more in-depth numerical analysis methods, you need a strong mathematical theory as the basis. For example, the high-order Taylor formula and so on, these are still very cumbersome
it is worth mentioning that if we want to calculate power (2, π， What should I do? Then we need a better strategy. This typing is too troublesome. I can explain how to use Newton iteration to find power (17,1 / 2)
general functions such as y = Xa (a is a real number), that is, functions with base as independent variable, power as dependent variable and exponent as constant are called power functions. For example, the functions y = x0y = x1, y = X2, y = X-1 (Note: X ≠ 0 when y = X-1 = 1 / x, y = x0) are all power functions. It is easy to understand when a takes non-zero rational number, but it is not easy for beginners to understand when a takes irrational number. Therefore, in elementary function, we don't need to master the problem that the exponent is irrational, we just need to accept it as a known fact, because it involves a profound knowledge of the continuity of real numbers.
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