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IceJOKER [234]
4 years ago
11

Need help with 7 geometry questions

Mathematics
2 answers:
Alborosie4 years ago
8 0

Answer: \angle JCQ = \angle RCQ

Step-by-step explanation:

By the reflexive property of congruence,

A measurement is always equal to itself,

In the given diagram,

\angle JCQ   and   \angle RCQ   are  reflexive angles,

Therefore, they must be equal,

That is,  \angle JCQ = \angle RCQ

⇒ Option C is correct.


schepotkina [342]4 years ago
5 0

Answer:

Option (C) is correct.

∠JCQ = ∠RCQ,

Step-by-step explanation:

Given a geometric figure, RJCYBQ

We have to find the relation between two given angles that is ∠JCQ and ∠RCQ,

Consider the two given angles ∠JCQ and ∠RCQ,

We can see that both given angles are measuring ∠C.

Thus, the value of ∠JCQ and ∠RCQ must be equal as J and Q lies on same line segment RJC.

Two different angles measuring same value cannot be different.

So, ∠JCQ = ∠RCQ,

Thus, Option (C) is correct.


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nikitadnepr [17]

Answer: After 30 days, you would have $30,000

Step-by-step explanation: The question clearly gives us a progression which is best described as an arithmetic progression, that is, every term (or every day's amount of money) is determined by adding a fixed amount to what you already have from the previous term (or previous day).

In order to determine the amount earned after a given number of days, we will begin by determining a formula that can be suited for calculating all through any given number of days.

The first amount is fixed already, and we shall call that a. So a equals 1000. The amount added to that is 1000, so for day 2, you shall have 1000 plus 1000 which gives you 2000. The amount added we shall call d, so for day one you earned 1000, for day two you earned 1000 plus 1000. For day three you will earn 2000 plus 1000, which gives you 3000.

Having taken day one as a, and each successive 1000 as d, observe the following trend;

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Day 3 = a + (3 - 1)d  which gives you a + 2d

Since the first day has been represented by a, the third day shall be less by one common difference which is d. Hence the formula for day n can be expressed as follows;

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