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Juliette [100K]
2 years ago
5

This passage is adapted from Oscar Wilde, The Picture of Dorian Gray. Originally published in 1890.

SAT
1 answer:
marissa [1.9K]2 years ago
8 0

Answer:

WHO LORD HENRY

Explanation:

#didn'treadthestory ALSO CAN U HELP ME WITH MY MATH PLEASE

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Math Section -- No Calculator
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The answer is b, 5 degrees. The equation means that the temperature will be 61.4 degrees + 5 degrees each hour until 4 pm.

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5. The cost of my school exercise book was Rs. 10. Now she has to pay Rs
Annette [7]

<h2>Given :-</h2>

  • Cost of school exercise book was Rs. 10

  • Now , she had to pay Rs. 12 for it .

<h2>To Find :-</h2>

  • The increase percentage of price of that book .

<h2>Solution :-</h2>

\underline{\bf{\dag} \:\bold{As\;we\;know\: that\: :}}

\sf Increase \% = \dfrac{(Value\;Increased)}{Initial\; Value} \times 100 \%

<u>According</u><u> </u><u>to</u><u> </u><u>the question</u><u>, </u>

→ Increase of Price = ( Rs. 12 - Rs. 10 )

  ⇒ Rs. 2

→ Initial Value  = Rs. 10

Let's solve by putting the values in the formula !

\sf \leadsto \dfrac{2}{10} \times 100 \%

⇝2×10%

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8 0
2 years ago
Soon Yi loves to bake, and she is making flaky pastry. Soon Yi starts with a layer of dough 222 millimeters (\text{mm})(mm)left
frozen [14]

Answer:

3 times

Explanation:

When the dough is folded, it increases by a constant factor. We can model the growth of the thickness using the exponential growth model

T(n)=T_0(1+r)^n

Where:

Initial thickness, T_0 = 2mm

Growth factor, r =8%=0.08

We want to find the smallest number of times Soon Yi will have to roll and fold the dough so that the resulting dough is at least 2.5mm.

i.e When T(n)\geq 2.5$ mm

2(1+0.08)^n\geq 2.5\\2(1.08)^n\geq 2.5\\$Divide both sides by 2$\\\dfrac{2(1.08)^n}{2}\geq \dfrac{2.5}{2}\\\\1.08^n\geq 1.25\\\\$Change to logarithm form\\n \geq \log_{1.08}1.25\\\\n\geq \dfrac{\log 1.25}{\log 1.08} \\\\n\geq 2.9

Therefore, the smallest number of times Soon Yi will have to roll and fold the dough so that the resulting dough is at least 2.5mm thick is 3.

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