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Ludmilka [50]
3 years ago
5

Which situation would be MOST likely to result in demand-pull inflation?

History
1 answer:
anastassius [24]3 years ago
8 0

Answer:

A) Minimum wage increases

Explanation:

An increase in the costs of raw materials or labor can contribute to cost-pull inflation. Demand-pull inflation can be caused by an expanding economy, increased government spending, or overseas growth.

military spending raises prices for military equipment. When the government lowers taxes, it also drives demand. Consumers have more discretionary income to spend on goods and services. When that increases faster than supply, it creates inflation.

Inflation can occur when prices rise due to increases in production costs, such as raw materials and wages. A surge in demand for products and services can cause inflation as consumers are willing to pay more for the product

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Thomas Jefferson and James Madison had similar economic beliefs. Which of the following was their interpretation of what was mos
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When studying climate, geographers measure weather processes and atmospheric conditions over time. Please select the best answer
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Which of the following gave rise to anti-war views in America during Vietnam
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4 years ago
Please help meeee what is the answerrrr i need it asapp
alexgriva [62]

The new equation will be h (x) = g(x - 9) - 1 = 4(x - 9)² - 17 .

<u>Explanation:</u>

Here we have , g(x)=4x^2-16 were shifted 9 units to the right 1 down , We need to find what would be the new equation . Let's find out:

Given equation is , g(x)=4x^2-16 . Let's have transformations as

  • Shift by 9 units to the right

Here , we g(x) is shifted by 9 units to the right so equation will be

⇒ g(x-9) = 4(x-9)^2-16

transformation rules

f(x)---> f(x-a)= Graph shifted to right by a units

f(x)---> f(x+a)= Graph shifted to left by a units

f(x)---> f(x)+a= Graph shifted upwards by a units

f(x)---> f(x)-a= Graph shifted downwards by a units

  • Shift by 1 units to down

Here , we g(x) is shifted by 9 units to the right so equation will be

⇒ g(x-9)-1 = (4(x-9)^2-16)-1

g(x - 9) - 1 = 4(x - 9)² - 17.

Simplifying further

⇒ g(x-9)-1 = (4(x^2+81-18x)-17

⇒ g(x-9)-1 = (4x^2+324-72x)-17

⇒ g(x-9)-1 = 4x^2-72x+306

Therefore , The new equation will be h (x) = g(x - 9) - 1 = 4(x - 9)² - 17.

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