The value of the expression 588 ÷ 6 will be 98. Then the number of digits is 2.
Algebra is the study of algebraic expressions, while logic is the manipulation of those concepts.
The acronym PEMDAS stands for Parenthesis, Exponent, Multiplication, Division, Addition, and Subtraction. This rule is used to answer the problem correctly and correctly.
The numbers are given below.
588 and 6
Then the division between the numbers 588 and 6 will be given by putting a division sign between them. Then we have
⇒ 588 ÷ 6
⇒ 588/6
⇒ 98
The value of the expression 588 ÷ 6 will be 98. Then the number of digits is 2.
More about the Algebra link is given below.
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fish population changs over time. The population is changed by birth, death,
and migration of fish. While the supply of fish (population growth) can be
modeled with a linear equation, so can the demand of fish (the amount caught).
In one commercial venture, fishermen recorded their daily catch in an ocean
fishery. Using their data, the demand model for the total number y of fish caught
for x days is y = 349x + 50. What is the meaning of the slope?
Using linear function concepts, it is found that the slope of 349 means that each day, the number of fish caught increases by 349.
A linear function is modeled by:
In which:
In this problem, the equation for the number of fish caught after x days is given by:
The slope is of 349, which means that each day, the number of fish caught increases by 349.
You can learn more about linear function concepts at brainly.com/question/16302622
a 4/3
b 7/3
c 3/2
d 11/2
Answer:
6 21/50
Step-by-step explanation:
Answer:
6 21
...50
Step-by-step explanation:
B. 2.4
C. 2.2
D. 4.8
Answer:
Using Pythagoras theorem.
In any right angle triangle:
As per the statement:
For the values a = 3.4 and b = 2.6, which are legs of a right triangle.
We have to find c, the hypotenuse:
Apply the Pythagoras theorem, we have;
Substitute the values we have;
then;
Therefore, the value of c, the hypotenuse, to the nearest tenth is, 4.3 units
A.
B.
–5 – (–5.1)
C.
14 • (–3)
D.
3 + (–7)